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y(destabilization)24 b(of)i(a)g(stationary)g(bump)g(as)h(a)f (result)g(of)g(including)f(adaptation.)g(W)-8 b(e)27 b(add)f(noise)60 3890 y(to)41 b(the)h(normal)d(form)i(of)g(the)g(asso)s (ciated)h(sup)s(ercritical)e(pitc)m(hfork)h(bifurcation,)f(where)j(the) 60 4010 y(v)-5 b(ariable)29 b(undergoing)h(the)h(bifurcation)d(is)i(v)m (elo)s(cit)m(y)-8 b(,)31 b(and)f(in)m(v)m(estigate)h(the)g(e\013ect)g (of)f(this)g(noise)60 4130 y(on)i(the)g(total)e(distance)i(tra)m(v)m (eled)h(\(the)f(time)e(in)m(tegral)h(of)g(the)h(v)m(elo)s(cit)m(y\))g (after)f(the)i(bifurcation)60 4251 y(has)j(o)s(ccurred,)g(i.e.)f(when)h (the)g(noise{free)f(normal)e(form)h(has)i(t)m(w)m(o)g(stable)f (non{zero)g(v)m(elo)s(cit)m(y)60 4371 y(v)-5 b(alues)47 b(of)f(opp)s(osite)h(sign.)f(W)-8 b(e)47 b(see)h(that)f(for)f(lo)m(w)h (noise)g(v)-5 b(alues)46 b(the)i(distance)f(tra)m(v)m(eled)g(is)60 4492 y(prop)s(ortional)23 b(to)i(time,)f(but)h(for)g(larger)f(noise)h (v)-5 b(alues)25 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b(through)g(an)f(Arrhenius{t)m(yp)s(e)j(rate\).)e(Both)g(discrete)g (and)g(con)m(tin)m(uous{time)f(v)m(ersions)i(of)60 5580 y(this)36 b(random)g(w)m(alk)h(are)g(discussed.)h(In)f(the)g(con)m(tin) m(uous{time)f(v)m(ersion,)h(the)g(p)s(osition)e(of)i(the)1819 5912 y(2)p eop %%Page: 3 3 3 2 bop 60 263 a Fi(particle)31 b(is)g(the)i(time)e(in)m(tegral)f(of)i (Mark)m(o)m(vian)g(dic)m(hotomous)f(noise)h([16,41].)g(The)h (probabilit)m(y)60 383 y(densit)m(y)j(function)e(satis\014es)h(the)g (telegrapher's)g(equation)f([15,32,41],)g(whic)m(h)h(has)g(an)f (explicit)60 504 y(solution,)40 b(enabling)h(us)h(to)g(\014nd)g (expressions)i(for)d(the)i(mean)e(and)h(v)-5 b(ariance)41 b(of)h(the)g(a)m(v)m(erage)60 624 y(distance)33 b(mo)m(v)m(ed)g(during) f(a)g(\014xed)i(time)d(for)h(di\013eren)m(t)h(noise)f(lev)m(els.)60 849 y(The)h(analysis)f(of)g(these)h(random)e(w)m(alks)i(pro)m(vides)g (a)f(go)s(o)s(d)f(explanation)g(for,)h(and)g(qualitativ)m(e)60 969 y(agreemen)m(t)43 b(with,)g(the)h(b)s(eha)m(vior)e(seen)j(in)d(the) i(full)d(spiking)h(neuron)i(mo)s(del.)d(F)-8 b(urthermore,)60 1090 y(our)41 b(analysis)g(pro)m(vides)h(a)f(no)m(v)m(el)g(example)g (in)f(whic)m(h)i(mo)s(derate)f(amoun)m(ts)g(of)g(noise)g(ha)m(v)m(e)h (a)60 1210 y(b)s(ene\014cial)37 b(e\013ect)h(on)f(a)h(system,)g(since)g (for)f(the)h(mo)s(dels)e(men)m(tioned)h(ab)s(o)m(v)m(e,)h(mo)m(ving)f (bumps)60 1330 y(are)c(undesirable.)60 1555 y(While)24 b(w)m(e)j(ha)m(v)m(e)g(considered)f(only)f(neural)g(systems,)i(other)f (mo)s(del)d(and)j(exp)s(erimen)m(tal)f(systems)60 1675 y(sho)m(w)k(spatially)c(lo)s(calized)g(\\sp)s(ots")j(whic)m(h)g(can)f (b)s(e)h(made)f(to)g(tra)m(v)m(el)h(at)f(arbitrarily)d(lo)m(w)j(sp)s (eeds)60 1796 y(b)m(y)j(c)m(hanging)f(a)g(parameter)f ([18,21,34,35,40],)g(and)h(similar)d(restabilization)g(b)m(y)k(noise)f (ma)m(y)g(b)s(e)60 1916 y(p)s(ossible)j(in)g(these)i(systems.)60 2141 y(In)h(Section)f(2)g(w)m(e)i(sho)m(w)f(that)f(adaptation)f(in)h(a) 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3104 y(deriv)-5 b(ation)31 b(of)h(the)h(solution)e(of)h(the)h (telegrapher's)g(equation.)60 3328 y(A)22 b(short)g(summary)f(of)g(m)m (uc)m(h)h(of)g(the)g(w)m(ork)h(discussed)g(here)g(has)f(b)s(een)g (presen)m(ted)i(elsewhere)f([23].)60 3760 y Fj(2)112 b(Spiking)37 b(Mo)s(del)60 4105 y Fi(In)49 b(this)e(section)i(w)m(e)g (demonstrate)f(the)h(phenomenon)f(of)g(noise{induced)g(stabilization)d (of)60 4226 y(\\bumps")37 b(in)f(a)h(one{dimensional)d(net)m(w)m(ork)39 b(of)d Fg(N)48 b Fi(in)m(tegrate{and{\014re)37 b(neurons)h([4,22])e (with)60 4346 y(adaptation.)28 b(The)i(coupling)e(extends)j(b)s(ey)m (ond)g(nearest{neigh)m(b)s(or)e(and)g(in)m(v)m(olv)m(es)h(lo)s(cal)d (excita-)60 4466 y(tion)g(and)i(longer{range)e(inhibition.)e(The)k (domain)e(is)h(a)g(circle.)f(\(Similar)e(net)m(w)m(orks)31 b(ha)m(v)m(e)e(b)s(een)60 4587 y(used)h(to)f(mo)s(del)e(head)i (direction)f([38])h(and)g(feature)g(selectivit)m(y)g(in)f(the)i(visual) e(system)h([3,4,14],)60 4707 y(and)g(suc)m(h)h(a)e(domain)f(is)i 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Fi(\()p Fg(t)23 b Fe(\000)f Fg(t)1101 5462 y Ff(l)1101 5528 y(i)1130 5503 y Fi(\))g Fe(\000)g Fg(a)1340 5518 y Ff(i)3535 5503 y Fi(\(2\))1819 5912 y(3)p eop %%Page: 4 4 4 3 bop 60 263 a Fi(for)31 b Fg(i)c Fi(=)h(1)p Fg(;)17 b(:)g(:)g(:)f(;)h(N)10 b Fi(,)31 b(where)h(the)g(subscript)g Fg(i)f Fi(indexes)h(the)g(neurons,)g Fg(t)2648 227 y Ff(m)2648 288 y(j)2746 263 y Fi(is)e(the)i Fg(m)p Fi(th)f(\014ring)f (time)60 383 y(of)h(neuron)g Fg(j)6 b Fi(,)32 b(de\014ned)g(to)f(b)s(e) g(the)h(times)e(at)h(whic)m(h)h Fg(V)2060 398 y Ff(j)2127 383 y Fi(crosses)h(1)e(from)f(b)s(elo)m(w,)h(and)g Fg(\016)t Fi(\()p Fe(\001)p Fi(\))g(is)g(the)60 504 y(Dirac)k(delta,)g(used)i(to) f(reset)h(the)g(v)m(oltage)e(to)h(zero)g(and)h(incremen)m(t)f Fg(a)p Fi(.)g(The)h(function)f Fg(\013)q Fi(\()p Fg(t)p Fi(\))f(is)60 624 y(a)g(p)s(ost{synaptic)i(curren)m(t,)g(whic)m(h)f(w)m (e)h(tak)m(e)f(to)g(b)s(e)g Fg(\014)6 b(e)2144 588 y Fc(\000)p Ff(\014)s(t)2307 624 y Fi(for)35 b Fg(t)e Fe(\025)h Fi(0)h(and)h(zero)g(otherwise;)h Fg(I)3632 639 y Ff(i)60 745 y Fi(is)30 b(the)i(constan)m(t)g(curren)m(t)g(applied)d(to)i (neuron)g Fg(i)p Fi(.)h(The)g(connection)f(strength)g(b)s(et)m(w)m(een) i(neuron)60 865 y Fg(i)h Fi(and)f(neuron)h Fg(j)39 b Fi(is)33 b Fg(J)875 880 y Ff(ij)936 865 y Fi(.)g(The)h(sums)g(o)m(v)m (er)h Fg(m)e Fi(and)h Fg(l)h Fi(extend)g(o)m(v)m(er)f(the)g(en)m(tire)g (\014ring)e(history)h(of)60 985 y(the)f(neurons)h(in)e(the)i(net)m(w)m (ork)g(and)f(the)g(sum)g(o)m(v)m(er)h Fg(j)38 b Fi(extends)c(o)m(v)m (er)e(the)h(whole)e(net)m(w)m(ork.)j(The)60 1106 y(v)-5 b(ariable)27 b Fg(a)473 1121 y Ff(i)531 1106 y Fi(is)i(incremen)m(ted)g (b)m(y)h(an)g(amoun)m(t)e Fg(A=\034)1952 1121 y Ff(a)2023 1106 y Fi(whenev)m(er)k Fg(V)2505 1121 y Ff(i)2562 1106 y Fi(reac)m(hes)f(1)e(from)f(b)s(elo)m(w,)h(and)60 1226 y(deca)m(ys)34 b(exp)s(onen)m(tially)e(with)g(time)f(constan)m(t)j Fg(\034)1851 1241 y Ff(a)1925 1226 y Fi(otherwise.)60 1455 y(F)-8 b(or)25 b Fg(A)j Fi(=)g(0,)e(the)g(system)h(\(1\))f(is)g (kno)m(wn)h(to)f(supp)s(ort)h(\\bumps",)f(spatially)e(lo)s(calized)g (patc)m(hes)j(of)60 1575 y(activ)m(e)j(neurons)g([22].)g(Since)f(the)h (net)m(w)m(ork)i(is)d(in)m(v)-5 b(arian)m(t)28 b(with)h(resp)s(ect)i (to)e(spatial)f(translation,)60 1696 y(there)e(is)f(actually)g(a)g(con) m(tin)m(uum)g(of)g(bumps,)h(parametrized)f(b)m(y)h(their)f(spatial)f (lo)s(cation)g([14,22].)60 1816 y(F)-8 b(or)32 b(small)e Fg(A)p Fi(,)j(this)f(b)s(eha)m(vior)h(p)s(ersists,)g(but)g(as)g Fg(A)f Fi(is)g(increased)i(further,)f(a)f(stationary)g(bump)60 1936 y(loses)46 b(stabilit)m(y)f(to)g(a)h(tra)m(v)m(eling)f(bump)h (that)g(can)g(tra)m(v)m(el)g(either)g(left)m(w)m(ards)h(or)e(righ)m(t)m (w)m(ards.)60 2057 y(Figure)i(B.1)h(sho)m(ws)h(the)g(absolute)e(v)-5 b(alue)48 b(of)f(the)h(sp)s(eed)h(of)f(a)g(bump)f(as)h(a)g(function)f (of)h Fg(A)60 2177 y Fi(\(adaptation)35 b(strength\),)i(and)g(an)f (example)g(of)h(a)f(tra)m(v)m(eling)f(bump)i(is)f(sho)m(wn)i(in)d (Figure)h(B.2,)60 2297 y(left.)d(P)m(arameters)h(for)f(Figures)g(B.1,)h (B.2)g(and)f(B.3)h(are)g Fg(I)2232 2312 y Ff(i)2290 2297 y Fi(=)29 b(0)p Fg(:)p Fi(95,)k Fg(N)40 b Fi(=)30 b(60,)j Fg(\034)3053 2312 y Ff(a)3125 2297 y Fi(=)c(5,)34 b Fg(\014)h Fi(=)29 b(0)p Fg(:)p Fi(5)60 2418 y(and)536 2612 y Fg(J)590 2627 y Ff(ij)678 2612 y Fi(=)e(5)p Fg(:)p Fi(4)906 2450 y Fd(s)p 989 2450 118 4 v 999 2544 a Fi(28)p 999 2588 98 4 v 1018 2680 a Fg(\031)1123 2612 y Fi(exp)1289 2466 y Fd(")1337 2612 y Fe(\000)p Fi(28)1529 2491 y Fd(\022)1600 2544 y Fg(i)22 b Fe(\000)h Fg(j)p 1600 2588 202 4 v 1656 2680 a(N)1811 2491 y Fd(\023)1872 2505 y Fq(2)1911 2466 y Fd(#)1982 2612 y Fe(\000)g Fi(5)2131 2450 y Fd(s)p 2213 2450 118 4 v 2223 2544 a Fi(20)p 2223 2588 98 4 v 2243 2680 a Fg(\031)2348 2612 y Fi(exp)2513 2466 y Fd(")2562 2612 y Fe(\000)p Fi(20)2754 2491 y Fd(\022)2824 2544 y Fg(i)g Fe(\000)f Fg(j)p 2824 2588 202 4 v 2881 2680 a(N)3035 2491 y Fd(\023)3096 2505 y Fq(2)3136 2466 y Fd(#)3535 2612 y 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b(sim)m(ulation.)d(Note)j(that)g (increasing)e(the)j(noise)e(in)m(tensit)m(y)h(far)f(enough)i(will)c (break)j(up)h(the)60 5460 y(bump)28 b(\(not)h(sho)m(wn\),)g(as)g(the)g (noise)f(will)e(then)j(dominate)e(the)i(coupling)e(that)i(k)m(eeps)h (the)f(bump)60 5580 y(together.)k(Th)m(us,)h(stabilization)29 b(o)s(ccurs)34 b(b)s(efore)e(break{up)i(as)f(noise)f(in)m(tensit)m(y)h (is)f(increased.)1819 5912 y(4)p eop %%Page: 5 5 5 4 bop 60 263 a Fi(The)42 b(absolute)f(v)-5 b(alue)40 b(of)h(this)f(a)m(v)m(erage)i(sp)s(eed)g(during)f(sim)m(ulations)d(of)j (\014xed)h(duration)e(as)h(a)60 383 y(function)46 b(of)g(noise)g(lev)m (el,)h Fg(\033)t Fi(,)f(is)g(sho)m(wn)i(in)e(Figure)f(B.3.)i(The)g (standard)g(deviation)e(of)i(the)60 504 y(absolute)34 b(v)-5 b(alue)33 b(of)g(the)h(a)m(v)m(erage)h(sp)s(eed)g(is)e(also)g (sho)m(wn.)i(F)-8 b(or)33 b(this)h(Figure,)e(and)i(other)g(similar)60 624 y(ones,)h(the)f(absolute)f(v)-5 b(alue)34 b(of)f(the)h(a)m(v)m (erage)h(sp)s(eed)g(is)e Fe(hj)p Fg(x)p Fi(\()p 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2083 y(during)c(a)h(\014xed)i(amoun)m(t)d(of)h(time)f(is)g(reduced,)j (rather)e(than)h(the)f(instan)m(taneous)h(sp)s(eed\))g(that)60 2203 y(w)m(e)g(are)e(concerned)i(with)f(in)e(this)i(pap)s(er.)60 2445 y(The)38 b(fact)e(that)g(noise)h(stabilizes)e(a)i(bump)f(b)s (efore)h(breaking)f(it)g(up)h(in)e(the)i(system)h(\(1\)-\(2\))d(is)60 2566 y(in)d(con)m(trast)i(with)e(the)h(b)s(eha)m(vior)g(seen)h(in)e (e.g.)i(a)e(net)m(w)m(ork)j(of)d(di\013usiv)m(ely)h(coupled)g(Fitzh)m (ugh{)60 2686 y(Nagumo)e(excitable)i(elemen)m(ts:)265 3070 y Fg(du)372 3085 y Ff(i)p 265 3114 135 4 v 289 3206 a Fg(dt)426 3138 y Fi(=)16 b Fg(u)574 3153 y Ff(i)624 3138 y Fe(\000)23 b Fg(u)780 3096 y Fq(3)780 3162 y Ff(i)819 3138 y Fg(=)p Fi(3)f Fe(\000)g Fg(v)1085 3153 y Ff(i)1136 3138 y Fi(+)g Fg(D)1334 2991 y Fd( )1410 3070 y Fg(u)1466 3085 y Ff(i)p Fq(+1)1606 3070 y Fe(\000)g Fi(2)p Fg(u)1810 3085 y Ff(i)1860 3070 y Fi(+)g Fg(u)2014 3085 y Ff(i)p Fc(\000)p Fq(1)p 1410 3114 723 4 v 1662 3206 a Fi(\()p Fg(\016)t(x)p 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b(is)h(a)f(transfer)i(function)e(that)h(con)m(v)m(erts)i(the)e(curren)m (t)h(\015o)m(wing)60 1188 y(in)m(to)33 b(a)h(neuron,)h Fg(w)s Fi(,)f(to)g(the)g(activit)m(y)g(of)f(that)h(neuron.)h(Equation)f (\(6\),)g(with)g Fg(a)c Fi(=)h(0,)j(has)g(b)s(een)60 1308 y(discussed)e(b)m(y)f(a)f(n)m(um)m(b)s(er)h(of)f(authors)h ([2,6,22])e(with)h(resp)s(ect)i(to)e(the)h(formation)d(of)i(stationary) 60 1429 y(patterns)40 b(of)e(activit)m(y)g(\(bumps\).)i(Laing)d(and)i (Cho)m(w)h([22])f(sho)m(w)m(ed)i(that)e(an)f(equation)h(of)g(the)60 1549 y(form)h(\(6\))i(could)f(b)s(e)h(deriv)m(ed)g(from)f(a)g(net)m(w)m (ork)j(of)d(in)m(tegrate{and{\014re)g(neurons)i(under)g(the)60 1670 y(assumptions)f(that)g(the)g(p)s(ost{synaptic)h(curren)m(t,)g Fg(\013)q Fi(\()p Fg(t)p Fi(\),)f(w)m(as)h(a)f(Dirac)f(delta)g (function,)h(and)60 1790 y(that)c(the)g(neurons)h(w)m(ere)h(\014ring)d (async)m(hronously)-8 b(.)40 b(The)f(function)e Fg(F)14 b Fi([)p Fe(\001)p Fi(])38 b(w)m(as)h(the)f(\\f-I)g(curv)m(e",)60 1910 y(or)e(the)g(function)g(giving)e(the)j(frequency)h(of)e(\014ring)f (for)h(a)f(constan)m(t)i(input)f(curren)m(t,)h Fg(I)8 b Fi(,)36 b(for)g(an)60 2031 y(isolated)31 b(in)m(tegrate{and{\014re)i (neuron.)60 2254 y(Adaptation)i(w)m(as)h(included)g(in)f(\(1\)-\(2\))f (as)i(a)f(subtractiv)m(e)i(curren)m(t,)g(and)f(w)m(e)g(k)m(eep)i(that)d (form)60 2375 y(in)23 b(\(6\)-\(7\).)g(W)-8 b(e)24 b(w)m(an)m(t)h Fg(a)p Fi(\()p Fg(x;)17 b(t)p Fi(\))25 b(to)e(increase)i(when)g(the)f (neurons)h(at)f Fg(x)g Fi(are)g(activ)m(e)g(and)h(deca)m(y)g(bac)m(k)60 2495 y(to)30 b(zero)i(otherwise,)f(on)g(a)f(time{scale)f(giv)m(en)i(b)m (y)h Fg(\034)1953 2510 y Ff(a)1995 2495 y Fi(.)f(Th)m(us)h(it)e(w)m (ould)g(b)s(e)h(more)f(appropriate)g(to)60 2615 y(use)j Fg(F)14 b Fi([)p Fg(I)28 b Fi(+)20 b Fg(u)p Fi(\()p Fg(x;)d(t)p Fi(\))j Fe(\000)h Fg(a)p Fi(\()p Fg(x;)c(t)p Fi(\)])32 b(instead)g(of)f Fg(u)p Fi(\()p Fg(x;)17 b(t)p Fi(\))31 b(as)h(the)g(\\driv)m(e")g(for)f Fg(a)h Fi(in)f(\(7\).)g(Ho)m(w)m(ev)m (er,)j(our)60 2736 y(c)m(hoice)39 b(of)g(using)f Fg(u)p Fi(\()p Fg(x;)17 b(t)p Fi(\))39 b(considerably)g(simpli\014es)e(the)j (later)e(analysis,)g(and)h(the)g(e\013ect)h(that)60 2856 y(w)m(e)c(are)e(in)m(v)m(estigating)f(\(stabilization)e(b)m(y)36 b(noise)e(of)g(bumps)h(that)f(ha)m(v)m(e)i(b)s(een)f(destabilized)f(b)m (y)60 2976 y(adaptation\))39 b(is)i(observ)m(ed)i(in)d(\(6\)-\(7\),)g (as)h(w)m(ell)f(as)h(in)g(these)h(equations)f(with)g Fg(u)p Fi(\()p Fg(x;)17 b(t)p Fi(\))40 b(in)g(\(7\))60 3097 y(replaced)33 b(b)m(y)g Fg(F)14 b Fi([)p Fg(I)30 b Fi(+)22 b Fg(u)p Fi(\()p Fg(x;)17 b(t)p Fi(\))22 b Fe(\000)h Fg(a)p Fi(\()p Fg(x;)17 b(t)p Fi(\)])33 b(\(not)f(sho)m (wn\).)60 3320 y(Equations)41 b(\(6\)-\(7\))f(are)h(similar)d(to)j (those)h(studied)f(in)g(Ref.)g([14].)g(These)h(authors)g(also)e(sa)m(w) 60 3441 y(destabilization)26 b(of)j(a)f(stationary)h(bump)g(to)f(a)h (mo)m(ving)f(bump)h(as)g(the)g(strength)h(of)e(adaptation)60 3561 y(w)m(as)43 b(increased,)g(and)f(the)g(v)m(elo)s(cit)m(y)g(of)f 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b(e)26 b(do)f(this)g(b)m(y)h(adding)f(indep)s(enden)m(t)h (colored)f(noise)h(terms,)f Fg(\021)2424 4231 y Ff(i)2452 4216 y Fi(\()p Fg(t)p Fi(\),)h(to)f(eac)m(h)h(of)f(the)h(di\013eren)m (tial)60 4337 y(equations)33 b(for)f(the)h Fg(a)865 4352 y Ff(i)893 4337 y Fi('s,)g(i.e.)g(w)m(e)g(replace)g(\(9\))f(with)1345 4610 y Fg(\034)1387 4625 y Ff(a)1439 4543 y Fg(da)1541 4558 y Ff(i)p 1439 4587 V 1461 4679 a Fg(dt)1606 4610 y Fi(=)c Fg(Au)1839 4625 y Ff(i)1889 4610 y Fe(\000)22 b Fg(a)2039 4625 y Ff(i)2090 4610 y Fi(+)g Fg(\021)2236 4625 y Ff(i)2264 4610 y Fi(\()p Fg(t)p Fi(\))1112 b(\(11\))60 4876 y(where)42 b Fe(h)p Fg(\021)437 4891 y Ff(i)466 4876 y Fi(\()p Fg(t)p Fi(\))p Fe(i)g Fi(=)g(0,)f Fe(fh)p Fg(\021)1030 4891 y Ff(i)1058 4876 y Fi(\()p Fg(t)p Fi(\))p Fg(\021)1217 4891 y Ff(j)1254 4876 y Fi(\()p Fg(s)p Fi(\))p Fe(ig)h Fi(=)g Fg("\027)1719 4891 y Ff(ij)1779 4876 y Fg(e)1824 4840 y Fc(\000j)p Ff(t)p Fc(\000)p Ff(s)p Fc(j)p Ff(=\034)2110 4876 y Fi(,)f Fg(\027)2226 4891 y Ff(ij)2328 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383 y(c)m(hosen.)29 b(Figure)e(B.6,)g(b)s(ottom,)f(sho)m(ws)j(the)f(standard)g(deviation)e (of)h(the)h(absolute)g(v)-5 b(alue)27 b(of)g(the)60 504 y(a)m(v)m(erage)d(sp)s(eed,)h(plotted)d(separately)i(for)f(clarit)m(y) -8 b(.)22 b(Note)h(the)h(rise)f(and)g(then)h(fall)d(of)i(the)h (standard)60 624 y(deviation)32 b(as)h(noise)g(strength)h(is)e (increased)i(|)f(this)f(b)s(eha)m(vior)h(is)g(explained)g(qualitativ)m (ely)e(in)60 745 y(Section)37 b(5.2.)g(The)i(qualitativ)m(e)c(b)s(eha)m (vior)i(\(slo)m(wing)g(do)m(wn)h(of)f(the)h(bump\))f(do)s(es)h(not)f (dep)s(end)60 865 y(on)32 b(the)g(noise)g(correlation)e(time,)g(but)i (it)f(is)h(clear)f(that)h(when)h(the)f(noise)g(lev)m(el)f(is)g(high)h (enough)60 985 y(to)e(signi\014can)m(tly)f(slo)m(w)i(the)g(bump,)f(a)g (larger)f(v)-5 b(alue)30 b(of)g Fg(\034)42 b Fi(leads)30 b(to)g(a)g(smaller)f(a)m(v)m(erage)i(v)m(elo)s(cit)m(y)-8 b(.)60 1106 y(This)38 b(can)g(b)s(e)g(understo)s(o)s(d)g(in)f(terms)g (of)g(the)i(limiting)33 b(case,)38 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b(as)e(the)h(noise)f(correlation)e(time)h (increases.)i(The)g(absolute)f(v)-5 b(alue)37 b(of)h(the)g(a)m(v)m (erage)60 3015 y(sp)s(eed)43 b(is)f(a)f(measure)h(of)g(ho)m(w)g(far)g (the)g(bump)g(is)f(from)g(its)g(starting)g(p)s(osition)f(after)i(a)g (\014xed)60 3136 y(amoun)m(t)f(of)h(time,)f(and)h(is)g(p)s(erhaps)g (the)h(most)e(relev)-5 b(an)m(t)42 b(quan)m(tit)m(y)h(in)e(a)h(mo)s (del)e(of)i(w)m(orking)60 3256 y(memory)31 b(\(where)h(bump)g(p)s (osition)d(enco)s(des)k(some)f(feature)f(of)h(the)f(memory\),)g(but)h (measuring)60 3377 y(the)f(a)m(v)m(erage)g(of)e(the)i(absolute)f(v)-5 b(alue)30 b(of)f(the)i(instan)m(taneous)g(sp)s(eed)g(giv)m(es)g(a)f(b)s (etter)g(indication)60 3497 y(of)i(the)h(fraction)e(of)i(time)e(that)h (a)g(bump)h(is)f(\\pinned")g(during)g(a)g(particular)f(sim)m(ulation.) 60 3721 y(Adding)e(spatial)e(correlations)h(to)h(the)h(noise,)f(as)g (in)g(e.g.)g([37],)g(ma)m(y)g(c)m(hange)i(the)e(e\013ect)h(of)f(noise) 60 3842 y(on)j(the)h(bump,)g(but)g(w)m(e)g(do)g(not)f(in)m(v)m (estigate)h(that)f(here.)60 4272 y Fj(4)112 b(Reduction)37 b(to)g(ODEs)60 4617 y Fi(Ha)m(ving)c(satis\014ed)h(ourselv)m(es)h(that) e(the)h(rate)f(mo)s(del)f(in)g(Section)i(3)f(b)s(eha)m(v)m(es)i (qualitativ)m(ely)d(the)60 4737 y(same)c(as)h(the)g(full)d(spiking)i (mo)s(del)f(in)h(Section)g(2,)g(b)s(oth)h(with)f(and)g(without)g (noise,)h(w)m(e)g(will)d(no)m(w)60 4858 y(sho)m(w)31 b(that)e(the)h(bifurcation)e(from)g(stationary)h(to)h(tra)m(v)m(eling)e (bumps)i(in)f(\(6\)-\(7\))f(is)i(a)f(pitc)m(hfork)60 4978 y(bifurcation)g([11].)h(By)h(an)f(appropriate)f(c)m(hoice)i(of)f (the)h(function)f Fg(J)39 b Fi(in)30 b(\(6\),)g(w)m(e)h(can)g(reduce)h (the)60 5098 y(system)e(\(6\)-\(7\))d(to)h(a)h(set)g(of)f(six)h (ordinary)e(di\013eren)m(tial)g(equations.)i(Consider)g(the)g(system)h (\(6\)-)60 5219 y(\(7\),)39 b(where)h(\012)f(=)g([0)p Fg(;)17 b Fi(2)p Fg(\031)t Fi(\))38 b(with)g(p)s(erio)s(dic)g(b)s (oundary)h(conditions)f(and)h Fg(J)9 b Fi(\()p Fg(v)t Fi(\))39 b(=)f Fg(B)32 b Fi(+)26 b Fg(C)e Fi(cos)17 b Fg(v)t Fi(,)60 5339 y(so)33 b(that)g Fg(J)9 b Fi(\()p Fg(x)23 b Fe(\000)f Fg(y)t Fi(\))28 b(=)g Fg(B)f Fi(+)22 b Fg(C)i Fi(cos)17 b Fg(x)g Fi(cos)g Fg(y)26 b Fi(+)c Fg(C)i Fi(sin)16 b Fg(x)h Fi(sin)f Fg(y)t Fi(.)32 b(\(If)h Fg(C)40 b Fi(is)32 b(p)s(ositiv)m(e,)h(this)f(c)m(hoice)h(of)g Fg(J)60 5460 y Fi(can)e(b)s(e)g(though)m(t)g(of)g(as)g(the)g(\014rst)g (t)m(w)m(o)h(terms)f(in)f(a)g(F)-8 b(ourier)30 b(series)h(expansion)h (of)e(a)h(\\Mexican{)60 5580 y(hat")36 b(t)m(yp)s(e)i Fg(J)46 b Fi([3,14].\))36 b(W)-8 b(e)38 b(can)f(expand)h Fg(u)e Fi(and)h Fg(a)g Fi(as)g(F)-8 b(ourier)35 b(series)j(in)e Fg(x)p Fi(,)h(but)g(b)m(y)h(doing)e(so)1819 5912 y(8)p eop %%Page: 9 9 9 8 bop 60 263 a Fi(and)35 b(then)g(substituting)e(in)m(to)h (\(6\)-\(7\),)f(one)i(can)g(see)g(that)g(co)s(e\016cien)m(ts)g(of)f (terms)g(of)g(the)h(form)60 383 y(cos)17 b(\()p Fg(nx)p Fi(\))32 b(and)f(sin)16 b(\()p Fg(nx)p Fi(\))32 b(for)e Fg(n)e(>)g 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5035 a(dt)3487 4966 y Fi(\(19\))60 5256 y(where)487 5542 y Fg(f)g Fi(\()p Fg(\013)22 b Fe(\000)h Fg(\015)5 b(;)17 b(R)q(;)g(\024;)g( )t Fi(\))27 b(=)1323 5425 y Fd(Z)1406 5451 y Fq(2)p Ff(\031)1369 5613 y Fq(0)1505 5542 y Fg(F)14 b Fi([)p Fg(I)29 b Fi(+)22 b Fg(\013)h Fe(\000)g Fg(\015)k Fi(+)22 b Fg(R)c Fi(cos)f Fg(y)25 b Fe(\000)e Fg(\024)17 b Fi(cos)g(\()p Fg(y)25 b Fe(\000)e Fg( )t Fi(\))o(])17 b Fg(dy)257 b Fi(\(20\))1819 5912 y(9)p eop %%Page: 10 10 10 9 bop 255 263 a Fg(g)t Fi(\()p Fg(\013)22 b Fe(\000)h Fg(\015)5 b(;)17 b(R)q(;)g(\022)s(;)g(\024;)g( )t Fi(\))272 455 y(=)364 338 y Fd(Z)447 364 y Fq(2)p Ff(\031)410 526 y Fq(0)546 455 y Fg(F)d Fi([)p Fg(I)30 b Fi(+)22 b Fg(\013)h Fe(\000)f Fg(\015)28 b Fi(+)22 b Fg(R)17 b Fi(cos)g(\()p Fg(y)26 b Fe(\000)c Fg(\022)s Fi(\))h Fe(\000)f Fg(\024)17 b Fi(cos)g(\()p Fg(y)25 b Fe(\000)e Fg(\022)i Fe(\000)e Fg( )t Fi(\)])17 b(cos)g Fg(y)i(dy)585 b Fi(\(21\))255 916 y Fg(h)p Fi(\()p Fg(\013)23 b Fe(\000)g Fg(\015)5 b(;)17 b(R)q(;)g(\022)s(;)g(\024;)g( )t Fi(\))272 1108 y(=)364 991 y Fd(Z)447 1017 y Fq(2)p Ff(\031)410 1180 y Fq(0)546 1108 y Fg(F)d Fi([)p Fg(I)30 b Fi(+)22 b Fg(\013)h Fe(\000)f Fg(\015)28 b Fi(+)22 b Fg(R)17 b Fi(cos)g(\()p Fg(y)26 b Fe(\000)c Fg(\022)s Fi(\))h Fe(\000)f Fg(\024)17 b Fi(cos)g(\()p Fg(y)25 b Fe(\000)e Fg(\022)i Fe(\000)e Fg( )t Fi(\)])17 b(sin)f Fg(y)k(dy)595 b Fi(\(22\))60 1357 y(Note)39 b(that)f Fg(f)11 b Fi(,)38 b(b)s(eing)g(prop)s(ortional) e(to)i(the)h(spatial)d(a)m(v)m(erage)k(of)e(the)h(bump's)g(activit)m(y) -8 b(,)37 b(do)s(es)60 1477 y(not)43 b(dep)s(end)i(on)e Fg(\022)s Fi(,)g(the)h(p)s(osition)e(of)h(the)g(cen)m(ter)i(of)e(the)h (bump.)f(W)-8 b(e)44 b(assume)f(that)h Fg(R)g Fi(and)60 1597 y Fg(\024)d Fi(are)g(nev)m(er)h(zero,)g(as)f(suc)m(h)h(a)f (solution)e(w)m(ould)i(not)g(corresp)s(ond)g(to)g(a)g(bump.)f(Apart)h (from)60 1718 y(transien)m(ts,)34 b(equations)f(\(14\)-\(19\))f(are)h (equiv)-5 b(alen)m(t)33 b(to)g(equations)g(\(6\)-\(7\),)f(and)i(w)m(e)g (no)m(w)g(sho)m(w)60 1838 y(that)c(stationary)g(and)h(mo)m(ving)f (bumps)h(are)f(solutions)g(of)g(\(14\)-\(19\),)f(and)i(that)f(the)i (transition)60 1959 y(b)s(et)m(w)m(een)j(them)d(is)g(through)h(a)f(sup) s(ercritical)f(pitc)m(hfork)h(bifurcation.)60 2299 y Fh(4.1)99 b(Stationary)35 b(bumps)60 2639 y Fi(Fixed)d(p)s(oin)m(ts)f (of)g(\(14\)-\(19\))f(corresp)s(ond)j(to)e(stationary)g(\(zero)i(v)m (elo)s(cit)m(y\))e(bumps.)h(F)-8 b(rom)30 b(\(19\),)60 2760 y Fg( )39 b Fi(=)c(0)i(or)g Fg(\031)k Fi(at)36 b(a)h(\014xed)h(p)s (oin)m(t.)f Fg( )i Fi(=)c(0)i(corresp)s(onds)h(to)f(a)f(stable)h(bump)g (and)g Fg( )i Fi(=)c Fg(\031)41 b Fi(to)c(an)60 2880 y(unstable)g(one,)f(whic)m(h)h(w)m(e)h(ignore)d(from)g(no)m(w)i(on.)f (W)-8 b(e)37 b(also)f(ha)m(v)m(e)h Fg(\024)e Fi(=)f Fg(AR)j Fi(\(from)e(\(18\)\))h(and)60 3000 y Fg(\015)d Fi(=)27 b Fg(A\013)33 b Fi(\(from)d(\(17\)\),)h(i.e.)g(the)h(bump)f(in)g Fg(a)h Fi(is)f(cen)m(tered)j(at)d(the)h(same)f(place)h(as)f(the)h(cen)m (ter)h(of)60 3121 y(the)g(bump)f(in)g Fg(u)p Fi(,)g(and)h(is)f(smaller) f(b)m(y)i(a)f(factor)h(of)f Fg(A)p Fi(.)60 3341 y(As)26 b(exp)s(ected)i(from)d(the)h(translational)d(in)m(v)-5 b(ariance)24 b(of)i(\(6\)-\(7\),)e(the)j(v)-5 b(alue)25 b(of)g Fg(\022)k Fi(at)c(a)h(\014xed)h(p)s(oin)m(t)60 3461 y(of)32 b(\(14\)-\(19\))f(is)h(arbitrary)-8 b(.)32 b(W)-8 b(e)33 b(can)f(see)i(this)e(b)m(y)i(writing)d Fg(F)14 b Fi([)p Fe(\001)p Fi(])32 b(as)h(a)f(F)-8 b(ourier)31 b(series:)255 3777 y Fg(F)14 b Fi([)p Fg(I)30 b Fi(+)22 b Fg(\013)h Fe(\000)f Fg(\015)28 b Fi(+)22 b Fg(R)17 b Fi(cos)g(\()p Fg(y)26 b Fe(\000)c Fg(\022)s Fi(\))g Fe(\000)h Fg(\024)17 b Fi(cos)g(\()p Fg(y)25 b Fe(\000)e Fg(\022)i Fe(\000)e Fg( )t Fi(\)])272 3980 y(=)16 b Fg(a)415 3995 y Fq(0)477 3980 y Fi(+)606 3872 y Fc(1)582 3896 y Fd(X)575 4078 y Ff(n)p Fq(=1)725 3980 y Fi([)p Fg(a)803 3995 y Ff(n)866 3980 y Fi(cos)i(\()p Fg(n)p Fi(\()p Fg(y)25 b Fe(\000)e Fg(\022)s Fi(\)\))f(+)g Fg(b)1606 3995 y Ff(n)1670 3980 y Fi(sin)16 b(\()p Fg(n)p Fi(\()p Fg(y)26 b Fe(\000)c Fg(\022)s Fi(\)\)])1223 b(\(23\))60 4269 y(where)31 b Fg(a)390 4284 y Fq(0)430 4269 y Fg(;)17 b(:)g(:)g(:)e(;)i(b)689 4284 y Fq(1)746 4269 y Fg(:)g(:)g(:)29 b Fi(are)g(constan)m(t.)i(The)f(in)m(tegrals)f(in)g(\(21\))g(and)h (\(22\))f(will)e(pic)m(k)j(out)f(only)h(the)60 4389 y(co)s(e\016cien)m (ts)k(with)e(subscript)h(1,)g(so)992 4609 y Fg(g)t Fi(\()p Fg(\013)22 b Fe(\000)g Fg(\015)5 b(;)17 b(R)q(;)g(\022)s(;)g(\024;)g( ) t Fi(\))27 b(=)h Fg(\031)t Fi([)p Fg(a)2048 4624 y Fq(1)2104 4609 y Fi(cos)17 b Fg(\022)25 b Fi(+)d Fg(b)2460 4624 y Fq(1)2517 4609 y Fi(sin)16 b Fg(\022)s Fi(])759 b(\(24\))60 4829 y(and)988 4949 y Fg(h)p Fi(\()p Fg(\013)23 b Fe(\000)f Fg(\015)5 b(;)17 b(R)q(;)g(\022)s(;)g(\024;)g( )t Fi(\))27 b(=)h Fg(\031)t Fi([)p Fg(a)2050 4964 y Fq(1)2106 4949 y Fi(sin)16 b Fg(\022)26 b Fe(\000)c Fg(b)2453 4964 y Fq(1)2510 4949 y Fi(cos)17 b Fg(\022)s Fi(])755 b(\(25\))60 5098 y(Th)m(us,)36 b(the)f(term)f Fg(g)t Fi(\()p Fg(\013)23 b Fe(\000)h Fg(\015)5 b(;)17 b(R)q(;)g(\022)s(;)g(\024;)g( )t Fi(\))g(cos)f Fg(\022)27 b Fi(+)c Fg(h)p Fi(\()p Fg(\013)h Fe(\000)g Fg(\015)5 b(;)17 b(R)q(;)g(\022)s(;)g(\024;)g( )t Fi(\))g(sin)e Fg(\022)38 b Fi(in)33 b(\(15\))h(is)g(actually)60 5219 y(equal)23 b(to)f Fg(\031)t(a)527 5234 y Fq(1)567 5219 y Fi(,)h(a)g(constan)m(t,)h(and)f(the)g(term)f Fg(h)p Fi(\()p Fg(\013)s Fe(\000)r Fg(\015)5 b(;)17 b(R)q(;)g(\022)s(;)g (\024;)g( )t Fi(\))g(cos)h Fg(\022)5 b Fe(\000)r Fg(g)t Fi(\()p Fg(\013)s Fe(\000)r Fg(\015)g(;)17 b(R)q(;)g(\022)s(;)g(\024;)g ( )t Fi(\))g(sin)g Fg(\022)60 5339 y Fi(in)38 b(\(16\))g(is)h(equal)g (to)f Fe(\000)p Fg(\031)t(b)1063 5354 y Fq(1)1104 5339 y Fi(,)h(also)f(a)g(constan)m(t.)i(Note)f(that)g(these)h(statemen)m(ts) g(are)f(true)g(irre-)60 5460 y(sp)s(ectiv)m(e)c(of)e(whether)i Fg(\022)i Fi(is)d(constan)m(t)g(or)g(a)f(function)g(of)h(time.)e(When)j Fg( )f Fi(=)29 b(0,)34 b Fg(F)14 b Fi([)p Fg(I)30 b Fi(+)23 b Fg(\013)h Fe(\000)f Fg(\015)28 b Fi(+)60 5580 y Fg(R)18 b Fi(cos)f(\()p Fg(y)25 b Fe(\000)e Fg(\022)s Fi(\))29 b Fe(\000)h Fg(\024)17 b Fi(cos)g(\()p Fg(y)25 b Fe(\000)d Fg(\022)k Fe(\000)c Fg( )t Fi(\)])43 b(is)f(ev)m(en)j(ab)s(out)d Fg(y)48 b Fi(=)d Fg(\022)s Fi(,)e(so)g Fg(b)2643 5595 y Fq(1)2683 5580 y Fg(;)17 b(b)2768 5595 y Fq(2)2808 5580 y Fg(;)g(:)g(:)g(:)42 b Fi(are)h(all)d(zero.)k(In)1795 5912 y(10)p eop %%Page: 11 11 11 10 bop 60 263 a Fi(particular,)33 b Fg(b)580 278 y Fq(1)651 263 y Fi(=)e(0,)k(making)e(the)i(righ)m(t)f(hand)g(side)h(of)f (\(16\))g(zero,)h(as)g(it)f(m)m(ust)h(b)s(e)f(for)g(a)h(\014xed)60 383 y(p)s(oin)m(t.)f(Th)m(us)h(\(14\)-\(19\))e(has)i(a)f(con)m(tin)m (uum)g(of)g(\014xed)h(p)s(oin)m(ts,)f(parametrized)g(b)m(y)h(the)g(p)s (osition)60 504 y(of)d(the)h(maxim)m(um)d(of)i(the)h(bump.)60 862 y Fh(4.2)99 b(Moving)35 b(bumps)60 1205 y Fi(F)-8 b(rom)37 b(sim)m(ulations)g(of)h(the)h(rate)g(mo)s(del)e(\(6\)-\(7\),)g (w)m(e)j(exp)s(ect)g(a)e(\014xed)i(p)s(oin)m(t)e(of)g(\(14\)-\(19\))f (to)60 1326 y(b)s(ecome)42 b(unstable)g(as)g Fg(A)g Fi(is)g(increased,) g(and)g(the)h(system)g(to)e(ha)m(v)m(e)i(an)f(attractor)g(on)f(whic)m (h)60 1446 y Fg(\022)s Fi(\()p Fg(t)p Fi(\))29 b(=)f Fg(!)t(t)k Fi(for)h(some)f(non{zero)i(and)f(constan)m(t)g Fg(!)t Fi(,)g(with)f(all)f(other)i(v)-5 b(ariables)32 b(constan)m(t.)i(Since)60 1566 y Fg(\022)56 b Fe(2)d Fj(S)342 1530 y Fq(1)381 1566 y Fi(,)48 b(this)e(attractor)h(is)g (actually)f(a)g(p)s(erio)s(dic)g(orbit.)g(Assuming)h(that)g(w)m(e)h (are)f(on)h(the)60 1687 y(attractor,)32 b Fg(d\022)s(=dt)27 b Fi(=)h Fg(!)36 b Fi(and)c(\(18\))g(and)h(\(19\))f(giv)m(e)g(us)1491 1913 y Fg( )g Fi(=)27 b Fe(\000)17 b Fi(tan)1924 1872 y Fc(\000)p Fq(1)2035 1913 y Fi(\()p Fg(\034)11 b(!)t Fi(\))1258 b(\(26\))60 2140 y(so)30 b(that)g Fg( )k Fi(is)29 b(nonzero)i(if)e(and)h(only)f(if)g Fg(!)k Fi(is)d(nonzero.)g(Also,)g (remem)m(b)s(ering)f(that)g Fe(\000)p Fg(\031)t(=)p Fi(2)f Fg(<)f( )32 b(<)60 2260 y(\031)t(=)p Fi(2)d(for)g(a)g(stable)g(bump,)g (w)m(e)i(see)f(that)f Fg( )34 b Fi(and)29 b Fg(!)k 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3089 y Fi(\()p Fg(\034)11 b(!)t Fi(\))p Fe(g)p Fg(;)17 b Fe(\000)g Fi(tan)2769 3047 y Fc(\000)p Fq(1)2880 3089 y Fi(\()p Fg(\034)11 b(!)t Fi(\))3074 2992 y Fd(i)3487 3089 y Fi(\(27\))60 3315 y(and)255 3640 y Fg(R)18 b Fi(=)e Fg(C)533 3544 y Fd(n)588 3640 y Fi(cos)h(\()p Fg(!)t(t)p Fi(\))p Fg(g)978 3544 y Fd(h)1017 3640 y Fi(\(1)22 b Fe(\000)g Fg(A)p Fi(\))p Fg(\013)q(;)17 b(R)q(;)g(!)t(t;)g(AR)g Fi(cos)g Fe(f\000)g Fi(tan)2302 3599 y Fc(\000)p Fq(1)2413 3640 y Fi(\()p Fg(\034)11 b(!)t Fi(\))o Fe(g)p Fg(;)17 b Fe(\000)g Fi(tan)2935 3599 y Fc(\000)p Fq(1)3046 3640 y Fi(\()p Fg(\034)11 b(!)t Fi(\))3239 3544 y Fd(i)347 3823 y Fi(+)26 b(sin)17 b(\()p Fg(!)t(t)p Fi(\))o Fg(h)834 3727 y Fd(h)873 3823 y Fi(\(1)22 b Fe(\000)g Fg(A)p Fi(\))p Fg(\013)q(;)17 b(R)q(;)g(!)t(t;)g(AR)g Fi(cos)g Fe(f\000)g Fi(tan)2158 3782 y Fc(\000)p Fq(1)2269 3823 y Fi(\()p Fg(\034)11 b(!)t Fi(\))o Fe(g)p Fg(;)17 b Fe(\000)g Fi(tan)2791 3782 y Fc(\000)p Fq(1)2902 3823 y Fi(\()p Fg(\034)11 b(!)t Fi(\))3095 3727 y 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4416 y Fd(e)1725 4423 y Fg(\015)5 b Fi(\()p Fg(!)t(;)17 b(A)p Fi(\))35 b(=)g Fg(A)2269 4416 y Fd(e)2258 4423 y Fg(\013)q Fi(\()p Fg(!)t(;)17 b(A)p Fi(\).)36 b(Then)i(w)m(e)g(can)g(write)f(\(16\))60 4543 y(as)255 4869 y Fg(C)349 4772 y Fd(h)388 4869 y Fi(cos)17 b(\()p Fg(!)t(t)p Fi(\))o Fg(h)783 4772 y Fd(\020)833 4869 y Fi(\(1)22 b Fe(\000)g Fg(A)p Fi(\))1163 4862 y Fd(e)1152 4869 y Fg(\013)q Fi(\()p Fg(!)t(;)17 b(A)p Fi(\))p Fg(;)1538 4836 y Fd(e)1516 4869 y Fg(R)q Fi(\()p Fg(!)t(;)g(A)p Fi(\))p Fg(;)g(!)t(t;)2040 4862 y Fd(e)2035 4869 y Fg(\024)p Fi(\()p Fg(!)t(;)g(A)p Fi(\))p Fg(;)2413 4835 y Fd(e)2392 4869 y Fg( )t Fi(\()p Fg(!)t(;)g(A)p Fi(\))2717 4772 y Fd(\021)3487 4869 y Fi(\(29\))298 5051 y Fe(\000)g Fi(sin)g(\()p Fg(!)t(t)p Fi(\))o Fg(g)771 4955 y Fd(\020)821 5051 y Fi(\(1)k Fe(\000)i Fg(A)p Fi(\))1151 5044 y Fd(e)1140 5051 y Fg(\013)q Fi(\()p Fg(!)t(;)17 b(A)p Fi(\))p Fg(;)1526 5019 y Fd(e)1504 5051 y Fg(R)q Fi(\()p Fg(!)t(;)g(A)p Fi(\))p Fg(;)g(!)t(t;)2028 5044 y Fd(e)2023 5051 y Fg(\024)p Fi(\()p Fg(!)t(;)g(A)p Fi(\))p Fg(;)2401 5018 y Fd(e)2379 5051 y Fg( )t Fi(\()p Fg(!)t(;)g(A)p Fi(\))2704 4955 y Fd(\021)o(i)288 5227 y Fe(\000)388 5194 y Fd(e)365 5227 y Fg(R)r Fi(\()p Fg(!)t(;)g(A)p Fi(\))p Fg(!)30 b Fi(=)d(0)60 5453 y(or)1571 5580 y Fg(!)t(G)p Fi(\()p Fg(!)t(;)17 b(A)p Fi(\))26 b(=)h(0)1338 b(\(30\))1795 5912 y(11)p eop %%Page: 12 12 12 11 bop 60 263 a Fi(i.e.)41 b(a)f(scalar)g(equation)h(in)f(one)h(v)-5 b(ariable,)40 b(parametrized)g(b)m(y)i Fg(A)p Fi(.)f(W)-8 b(e)41 b(write)g(it)e(in)i(this)f(form)60 383 y(b)s(ecause)27 b(w)m(e)g(kno)m(w)f(that)g Fg(!)31 b Fi(=)c(0)f(is)f(alw)m(a)m(ys)h(a)f (\014xed)i(p)s(oin)m(t)e(of)g(\(14\)-\(19\),)f(and,)i(from)e(section)i (4.1,)60 504 y(there)40 b(is)f(no)h(dep)s(endence)h(on)f Fg(t)f Fi(in)g(\(29\).)g(\()p Fg(!)k Fi(=)c(0)g(is)g(alw)m(a)m(ys)h(a)f (solution)f(of)h(\(30\))g(b)s(ecause)i(if)60 624 y Fg(!)k Fi(=)c(0,)f Fg( )46 b Fi(=)41 b(0,)g(and)f(therefore)i Fg(b)1398 639 y Fq(1)1478 624 y Fi(in)e(the)h(F)-8 b(ourier)39 b(represen)m(tation)j(of)e Fg(F)14 b Fi([)p Fe(\001)p Fi(],)40 b(\(23\),)g(is)g(zero,)60 745 y(making)j(the)h(righ)m(t)f (hand)h(side)g(of)g(\(16\))f(zero.\))h(W)-8 b(e)45 b(also)e(kno)m(w)i (that)f Fg(!)t(G)p Fi(\()p Fg(!)t(;)17 b(A)p Fi(\))42 b(is)h(an)h(o)s(dd)60 865 y(function)d(of)g Fg(!)k Fi(\(therefore)d Fg(G)p Fi(\()p Fg(!)t(;)17 b(A)p Fi(\))40 b(is)h(ev)m(en)j(in)c Fg(!)t Fi(\).)h(T)-8 b(o)42 b(see)g(this,)g(note)f(that)3154 833 y Fd(e)3132 865 y Fg(R)q Fi(\()p Fe(\000)p Fg(!)t(;)17 b(A)p Fi(\))42 b(=)83 953 y Fd(e)60 985 y Fg(R)q Fi(\()p Fg(!)t(;)17 b(A)p Fi(\),)28 b(and)i(it)e(can)i(b)s(e)f(sho)m(wn)i(that) e Fg(g)t Fi(\()p Fg(\013)16 b Fe(\000)g Fg(\015)5 b(;)17 b(R)q(;)g Fe(\000)p Fg(!)t(t;)g(\024;)g Fe(\000)p Fg( )t Fi(\))27 b(=)h Fg(g)t Fi(\()p Fg(\013)16 b Fe(\000)g Fg(\015)5 b(;)17 b(R)q(;)g(!)t(t;)g(\024;)g( )t Fi(\))27 b(and)60 1106 y Fg(h)p Fi(\()p Fg(\013)f Fe(\000)g Fg(\015)5 b(;)17 b(R)q(;)g Fe(\000)p Fg(!)t(t;)g(\024;)g Fe(\000)p Fg( )t Fi(\))35 b(=)g Fe(\000)p Fg(h)p Fi(\()p Fg(\013)27 b Fe(\000)f Fg(\015)5 b(;)17 b(R)q(;)g(!)t(t;)g(\024;)g( )t Fi(\),)36 b(so)h(the)h(left)e(hand)i(side)f(of)g(\(29\))f(is)h(an)60 1226 y(o)s(dd)32 b(function)g(of)h Fg(!)t Fi(.)60 1447 y(W)-8 b(e)40 b(exp)s(ect)h(t)m(w)m(o)f(nonzero)g(solutions)f(of)g (\(30\),)g(of)g(equal)h(magnitude)e(but)i(opp)s(osite)f(sign,)g(to)60 1568 y(b)s(e)d(created)h(as)g Fg(A)f Fi(increases)h(through)f(some)g (critical)d(v)-5 b(alue.)36 b(T)-8 b(o)36 b(sho)m(w)h(that)f(this)g(o)s (ccurs,)h(w)m(e)60 1688 y(expand)46 b Fg(G)p Fi(\()p Fg(!)t(;)17 b(A)p Fi(\))44 b(as)h(a)f(T)-8 b(a)m(ylor)45 b(series.)g(W)-8 b(e)46 b(can)f(expand)h(ab)s(out)e Fg(!)52 b Fi(=)d(0,)44 b(but)h(should)g(not)60 1808 y(expand)35 b(ab)s(out)e Fg(A)d Fi(=)g(0,)j(as)h(this)g(is)f(a)h(singular)e(limit.) e(Instead,)35 b(w)m(e)g(c)m(ho)s(ose)g(to)e(expand)i(ab)s(out)60 1929 y Fg(A)28 b Fi(=)f(0)p Fg(:)p Fi(15,)32 b(i.e.)h(w)m(e)g(write)617 2151 y Fg(G)p Fi(\()p Fg(!)t(;)17 b(A)p Fi(\))27 b(=)g Fg(\026)1141 2166 y Fq(1)1202 2151 y Fi(+)22 b Fg(\026)1359 2166 y Fq(2)1399 2151 y Fi(\()p Fg(A)g Fe(\000)g Fi(0)p Fg(:)p Fi(15\))g(+)g Fg(\026)2022 2166 y Fq(3)2061 2151 y Fg(!)2126 2110 y Fq(2)2187 2151 y Fi(+)g Fg(\026)2344 2166 y Fq(4)2383 2151 y Fi(\()p Fg(A)g Fe(\000)h Fi(0)p Fg(:)p Fi(15\))2828 2110 y Fq(2)2889 2151 y Fi(+)f Fe(\001)17 b(\001)g(\001)382 b Fi(\(31\))60 2373 y(The)32 b(v)-5 b(alue)30 b Fg(A)d Fi(=)h(0)p Fg(:)p Fi(15)i(w)m(as)h(c)m(hosen)i (arbitrarily)27 b(|)j(w)m(e)i(exp)s(ect)g(the)f(bifurcation)e(to)h(o)s (ccur)h(at)f(a)60 2494 y(small)d(p)s(ositiv)m(e)i(v)-5 b(alue)29 b(of)f Fg(A)p Fi(.)i(The)g(series)g(expansion,)g(\(31\),)f (will)e(b)s(e)j(more)e(accurate)i(for)f(v)-5 b(alues)60 2614 y(of)23 b Fg(A)g Fi(closer)g(to)g(the)g(bifurcation)f(v)-5 b(alue)22 b(\()p Fg(A)28 b Fe(\031)g Fi(0)p Fg(:)p Fi(165,)23 b(from)f(Figure)g(B.8\))h(for)f(a)h(giv)m(en)h(truncation)60 2734 y(of)32 b(the)i(series,)g(but)f(as)g(can)g(b)s(e)g(seen)i(b)s(elo) m(w,)e(this)f(v)-5 b(alue)33 b(w)m(orks)h(w)m(ell.)e(Appro)m(ximate)h (v)-5 b(alues)32 b(of)60 2855 y(the)41 b(four)g(co)s(e\016cien)m(ts)h Fg(\026)1009 2870 y Fq(1)1048 2855 y Fg(;)17 b(:)g(:)g(:)f(;)h(\026) 1326 2870 y Fq(4)1406 2855 y Fi(can)41 b(b)s(e)g(found)g(b)m(y)h(n)m (umerically)d(di\013eren)m(tiating)g(\(30\),)i(as)60 2975 y(explained)32 b(in)g([25].)h(F)-8 b(or)32 b(the)h(parameter)f(v) -5 b(alues)33 b(giv)m(en)g(in)f(Section)g(3)h(w)m(e)h(\014nd)f Fg(\026)3112 2990 y Fq(1)3179 2975 y Fe(\031)28 b(\000)p Fi(0)p Fg(:)p Fi(0438,)60 3095 y Fg(\026)119 3110 y Fq(2)186 3095 y Fe(\031)g Fi(2)p Fg(:)p Fi(6012,)g Fg(\026)677 3110 y Fq(3)744 3095 y Fe(\031)g(\000)p Fi(9)p Fg(:)p Fi(986)h(and)h Fg(\026)1424 3110 y Fq(4)1491 3095 y Fe(\031)e Fi(1)p Fg(:)p Fi(762.)h(In)g(Figure)g(B.8)g(w)m(e)i(ha)m(v)m(e)f (plotted)f(with)g(a)g(solid)60 3216 y(line)914 3390 y Fg(!)i Fi(=)1109 3233 y Fd(s)p 1192 3233 1615 4 v 1202 3323 a Fe(\000)p Fi([)p Fg(\026)1365 3338 y Fq(1)1427 3323 y Fi(+)22 b Fg(\026)1584 3338 y Fq(2)1623 3323 y Fi(\()p Fg(A)g Fe(\000)h Fi(0)p Fg(:)p Fi(15\))f(+)g Fg(\026)2247 3338 y Fq(4)2286 3323 y Fi(\()p Fg(A)g Fe(\000)g Fi(0)p Fg(:)p Fi(15\))2730 3294 y Fq(2)2769 3323 y Fi(])p 1202 3367 1595 4 v 1950 3458 a Fg(\026)2009 3473 y Fq(3)3487 3390 y Fi(\(32\))60 3588 y(when)31 b(the)f(expression)g(under)h(the)f (square)g(ro)s(ot)f(is)g(p)s(ositiv)m(e,)g(i.e.)g(appro)m(ximate)f (nonzero)i(ro)s(ots)60 3708 y(of)g(\(30\),)f(together)h(with)g (measured)h(v)-5 b(alues)30 b(of)f Fg(!)34 b Fi(for)29 b(the)i(system)g(\(6\)-\(7\))d(and)j(\(14\)-\(19\).)d(The)60 3828 y(agreemen)m(t)33 b(is)f(v)m(ery)i(go)s(o)s(d,)d(ev)m(en)k(ha)m (ving)d(truncated)h Fg(G)p Fi(\()p Fg(!)t(;)17 b(A)p Fi(\))32 b(after)g(quadratic)g(order.)60 4049 y(Th)m(us)j(w)m(e)g(ha)m (v)m(e)f(sho)m(wn)h(that)f(the)g(instabilit)m(y)d(to)i(tra)m(v)m(eling) f(bumps)i(as)g Fg(A)g Fi(is)f(increased)h(in)f(the)60 4170 y(in)m(tegro{di\013eren)m(tial)f(system)j(\(6\)-\(7\))f(is)g(due)h (to)g(a)f(pitc)m(hfork)g(bifurcation)f(in)h(the)h(sp)s(eed)h(of)e(a)60 4290 y(bump.)e(The)i(pitc)m(hfork)f(bifurcation)d(is)j(sup)s (ercritical.)60 4637 y Fh(4.3)99 b(Noisy)35 b(pitchfork)g(bifur)-5 b(c)g(ation)60 4978 y Fi(W)d(e)46 b(no)m(w)h(consider)f(the)g(e\013ect) g(of)g(adding)e(noise)i(to)f(the)i(normal)c(form)i(of)g(a)g(sup)s (ercritical)60 5098 y(pitc)m(hfork)25 b(bifurcation)f(in)g(whic)m(h)i (the)f(v)-5 b(ariable)23 b(is)i(sp)s(eed.)i(Instead)f(of)e(examining)g (the)h(b)s(eha)m(vior)60 5219 y(of)34 b(this)f(v)-5 b(ariable,)33 b(w)m(e)i(lo)s(ok)e(at)h(its)f(in)m(tegral)g(o)m(v)m(er)i(a)f(\014xed)h (amoun)m(t)f(of)f(time.)g(W)-8 b(e)35 b(can)f(use)h(this)60 5339 y(to)30 b(deriv)m(e)i(a)e(quan)m(tit)m(y)i(equiv)-5 b(alen)m(t)30 b(to)h(the)g(absolute)g(v)-5 b(alue)30 b(of)g(the)h(a)m(v)m(erage)h(sp)s(eed)g(of)f(a)f(bump,)60 5460 y(as)40 b(plotted)g(in)f(Figures)g(B.3)h(and)g(B.5.)g(The)h(in)m (tuition)d(b)s(ehind)i(this)f(pro)s(cedure)i(is)f(that)g(the)60 5580 y(v)m(elo)s(cit)m(y)35 b(rev)m(erses)j(sign)c(at)h(random)f (times,)h(and)g(since)h(the)f(v)m(elo)s(cit)m(y)g(undergo)s(es)h(a)f (pitc)m(hfork)1795 5912 y(12)p eop %%Page: 13 13 13 12 bop 60 263 a Fi(bifurcation,)38 b(w)m(e)j(mak)m(e)f(the)g(ansatz) g(that)f(the)h(main)e(e\013ect)j(of)e(noise)h(on)f(the)h(whole)g (system)60 383 y(will)30 b(also)i(app)s(ear)g(in)g(the)h(normal)e(form) g(of)h(that)h(bifurcation)d([19].)60 630 y(Consider)j(the)g(system)274 1030 y(_)-46 b Fg(!)20 b Fi(=)d Fg(!)t Fi(\()p Fg(\025)k Fe(\000)h Fg(!)774 988 y Fq(2)813 1030 y Fi(\))g(+)g Fg(\030)5 b Fi(\()p Fg(t)p Fi(\))290 1154 y(_)271 1180 y Fg(\022)20 b Fi(=)d Fg(!)2997 b Fi(\(33\))60 1454 y(where)33 b Fg(\022)h Fi(represen)m(ts)g(the)e(p)s(osition)e(of)h(the)h(maxim)m (um)d(of)j(the)g(bump)f(and)h Fg(\025)f Fi(pla)m(ys)h(the)g(role)e(of) 60 1574 y Fg(A)h Fi(ab)s(o)m(v)m(e.)h Fg(\030)j Fi(is)c(a)f(Gaussian)h (white)g(noise)f(term)h(with)f(auto)s(correlation)f Fe(h)p Fg(\030)5 b Fi(\()p Fg(t)p Fi(\))p Fg(\030)g Fi(\()p Fg(s)p Fi(\))p Fe(i)26 b Fi(=)h(2)p Fg(D)s(\016)t Fi(\()p Fg(t)19 b Fe(\000)60 1694 y Fg(s)p Fi(\).)46 b Fg(\025)51 b(<)h Fi(0)46 b(corresp)s(onds)h(to)f(the)h(case)h Fg(A)e Fi(less)h(than)f(the)h(bifurcation)e(v)-5 b(alue)46 b(\()p Fe(\030)51 b Fi(0)p Fg(:)p Fi(165)46 b(in)60 1815 y(Figure)24 b(B.8\).)h(In)h(this)f(case,)h Fg(!)31 b Fi(=)c(0)e(is)g(a)g(stable)g (\014xed)h(p)s(oin)m(t,)f(and)g(the)h(a)m(v)m(erage)g(v)m(elo)s(cit)m (y)f(is)f(zero.)60 1935 y(F)-8 b(or)33 b Fg(\025)d(>)g Fi(0)k(and)g Fg(D)f Fi(=)d(0,)k(there)h(are)f(t)m(w)m(o)h(stable)e(v)-5 b(alues)34 b(of)g Fg(!)t Fi(,)f(namely)h Fe(\006)2865 1851 y(p)p 2948 1851 57 4 v 84 x Fg(\025)p Fi(,)g(corresp)s(onding)60 2055 y(to)h(left)g(and)h(righ)m(t)m(w)m(ard{mo)m(ving)f(bumps.)h(The)h (absolute)e(v)-5 b(alue)35 b(of)h(the)g(v)m(elo)s(cit)m(y)f(is)h(then) 3520 1971 y Fe(p)p 3603 1971 V 84 x Fg(\025)60 2176 y Fi(when)e Fg(\025)27 b(>)h Fi(0)k(and)h(the)g(absolute)f(v)-5 b(alue)32 b(of)g(the)h(distance)g(mo)m(v)m(ed)g(after)g(time)e Fg(t)p Fi(,)i(i.e.)1298 2488 y Fe(j)p Fg(\022)s Fi(\()p Fg(t)p Fi(\))22 b Fe(\000)h Fg(\022)s Fi(\(0\))p Fe(j)k Fi(=)1938 2364 y Fd(\014)1938 2414 y(\014)1938 2463 y(\014)1938 2513 y(\014)1966 2371 y(Z)2049 2398 y Ff(t)2012 2560 y Fq(0)2095 2488 y Fg(!)t Fi(\()p Fg(s)p Fi(\))17 b Fg(ds)2396 2364 y Fd(\014)2396 2414 y(\014)2396 2463 y(\014)2396 2513 y(\014)3487 2488 y Fi(\(34\))60 2799 y(is)42 b(prop)s(ortional)e (to)i Fg(t)p Fi(.)g(F)-8 b(or)42 b Fg(D)47 b(>)d Fi(0)e(there)h(is)f (the)h(p)s(ossibilit)m(y)d(of)i Fg(!)t Fi(\()p Fg(t)p Fi(\))g(c)m(hanging)g(sign)g(o)m(v)m(er)60 2920 y(time,)30 b(whic)m(h)j(leads)e(to)g(some)h(cancellation)d(in)i(the)h(in)m (tegral.)f(This)g(cancellation)f(causes)j(a)f(the)60 3040 y(drop)39 b(in)f(the)h(absolute)f(v)-5 b(alue)39 b(of)f(the)h(a)m(v)m(erage)h(sp)s(eed)g(during)e(a)g(sim)m(ulation)e (of)i(duration)g Fg(T)14 b Fi(,)60 3160 y Fe(j)p Fg(\022)s Fi(\()p Fg(T)g Fi(\))22 b Fe(\000)g Fg(\022)s Fi(\(0\))p Fe(j)p Fg(=T)14 b Fi(,)32 b(as)h(sho)m(wn)g(in)f(Figure)g(B.9.)60 3407 y(Another)44 b(w)m(a)m(y)i(to)d(understand)j(the)e(e\013ect)h(of)e (noise)h(is)g(to)f(examine)h(the)g(b)s(eha)m(vior)g(of)g(\(33\))60 3528 y(as)39 b(a)f(function)g(of)g Fg(\025)g Fi(for)g(di\013eren)m(t)g (noise)h(lev)m(els)f(|)g(see)h(Figure)f(B.10.)g(W)-8 b(e)39 b(see)g(that)g(for)e(lo)m(w)60 3648 y(noise)d(lev)m(els)g(the)g (a)m(v)m(erage)h(sp)s(eed)g(is)e(close)h(to)g(the)g(deterministic)e (expression,)3067 3563 y Fe(p)p 3151 3563 V 3151 3648 a Fg(\025)h Fi(for)h Fg(\025)29 b(>)h Fi(0,)60 3768 y(zero)j (otherwise.)h(F)-8 b(or)32 b(larger)f(noise)i(lev)m(els)g(there)g(is)g (an)f(in)m(terv)-5 b(al)32 b(of)g Fg(\025)h Fi(v)-5 b(alues)32 b(\(appro)m(ximately)60 3889 y(0)c Fg(<)h(\025)g(<)f Fi(0)p Fg(:)p Fi(5)33 b(in)f(Figure)g(B.10\))h(for)g(whic)m(h)g(the)h (a)m(v)m(erage)g(sp)s(eed)h(is)d(m)m(uc)m(h)i(less)g(than)f(its)f (noise{)60 4009 y(free)37 b(v)-5 b(alue.)37 b(The)h(size)f(of)f(this)h (in)m(terv)-5 b(al)36 b(increases)h(with)g(increasing)f(noise)h(lev)m (el.)g(Th)m(us)h(noise)60 4129 y(can)27 b(b)s(e)g(though)m(t)f(of)g(as) h(\\dela)m(ying")e(the)i(bifurcation)e(in)h(the)h(sense)h(that)f(it)e (increases)j(the)f(v)-5 b(alue)60 4250 y(of)36 b Fg(\025)h Fi(b)s(ey)m(ond)h(whic)m(h)f(the)h(a)m(v)m(erage)g(sp)s(eed)g(of)e(the) h(bump)g(is)f(appreciably)h(greater)g(than)f(zero.)60 4370 y(This)f(dela)m(ying)f(is)g(also)f(seen)j(in)e(a)g(plot)g(of)g (bump)h(sp)s(eed)g(v)m(ersus)i Fg(A)e Fi(for)f(\(6\)-\(7\))f(\(not)i (sho)m(wn\),)60 4491 y(and)g(is)f(an)h(example)g(of)f(the)h(p)s(ostp)s (onemen)m(t)h([16,28])e(of)g(a)h(pitc)m(hfork)g(bifurcation.)e(Note)i (that)60 4611 y(this)h(dela)m(y)h(will)d(not)i(o)s(ccur)h(in)e(\(33\))h (if)g(w)m(e)h(just)g(examine)f(the)h(probabilit)m(y)d(densit)m(y)j (function)60 4731 y(for)c Fg(!)t Fi(,)f(since)i(noise{induced)g (transitions)e(are)h(not)g(p)s(ossible)g(in)f(one)i(dimension)e([16].)h (It)g(ma)m(y)-8 b(,)60 4852 y(ho)m(w)m(ev)m(er,)35 b(o)s(ccur)e(in)f(a) g(dynamical)f(equation)h(for)g Fe(j)p Fg(!)t Fe(j)p Fi(,)f(an)i(issue)g (under)g(in)m(v)m(estigation.)60 5098 y(The)39 b(pro)s(cess)h(of)e (deriving)g(normal)e(forms)i(for)g(bifurcations)f(in)h(noisy)g(systems) i(is)e(discussed)60 5219 y(in)30 b([19,42],)g(and)g(although)g(w)m(e)i (do)e(not)g(mak)m(e)h(a)f(quan)m(titativ)m(e)h(connection)f(b)s(et)m(w) m(een)j(the)e(noise)60 5339 y(strength)g(in)f(the)h(full)e(system)i(of) g(\(8\),)f(\(10\))g(and)h(in)e(the)i(one{dimensional)e(normal)f(form)h (\(33\),)60 5460 y(the)k(qualitativ)m(e)e(b)s(eha)m(vior)i(in)f(the)h (vicinit)m(y)f(of)g(the)i(bifurcation)d(should)h(b)s(e)h(the)h(same)e (for)h(the)60 5580 y(t)m(w)m(o)g(systems.)1795 5912 y(13)p eop %%Page: 14 14 14 13 bop 60 263 a Fj(5)112 b(P)m(ersisten)m(t)36 b(Random)h(W)-9 b(alk)60 619 y Fi(As)48 b(a)f(further)h(simpli\014cation)c(of)j(the)h (noisy)f(sup)s(ercritical)f(pitc)m(hfork)h(bifurcation)f(normal)60 740 y(form,)40 b(w)m(e)j(mo)s(del)d(the)i(motion)e(of)h(a)g(bump)h(as)g (a)f(p)s(ersisten)m(t)h(random)f(w)m(alk)h(with)f(constan)m(t)60 860 y(v)m(elo)s(cit)m(y)c([32],)h(where)g(the)g(probabilit)m(y)e(of)h Fh(changing)f Fi(direction,)g(rather)i(than)f(that)g(of)g(going)60 980 y(in)43 b(a)g(certain)g(direction,)g(is)g(\014xed.)i(The)f(adv)-5 b(an)m(tage)44 b(of)f(this)g(form)g(of)g(mo)s(del)f(is)h(that)g(it)g (al-)60 1101 y(lo)m(ws)35 b(us)h(to)e(gain)g(ev)m(en)j(more)d (analytical)e(insigh)m(t)i(in)m(to)g(the)i(full)d(dynamics)i(of)f(the)i (sto)s(c)m(hastic)60 1221 y(mo)s(del)31 b(\(8\),)h(\(10\))g(than)h(w)m (as)g(p)s(ossible)f(with)g(the)h(sto)s(c)m(hastic)g(normal)e(form,)g (\(33\).)60 1646 y Fh(5.1)99 b(Discr)-5 b(ete)34 b(time)60 2002 y Fi(First,)e(consider)h(the)h(w)m(alk)f(on)g(a)f(lattice,)g(i.e.) g(a)h(discrete)g(time)f(pro)s(cess)i(with)f(constan)m(t)h(time{)60 2122 y(step.)26 b(Let)g Fg(p)f Fi(b)s(e)h(the)f(probabilit)m(y)f(of)h 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Fq(2)1442 3353 y Fg(=)p Fi(2)1947 b(\(36\))255 3495 y Fg(P)14 b Fi(\()p Fe(\000)p Fi(1\))i(=)h Fg(p)p Fi(\(1)22 b Fe(\000)g Fg(p)p Fi(\))g(+)g(\(1)g Fe(\000)h Fg(p)p Fi(\))1403 3454 y Fq(2)1442 3495 y Fg(=)p Fi(2)1947 b(\(37\))255 3637 y Fg(P)14 b Fi(\()p Fe(\000)p Fi(3\))i(=)h Fg(p)692 3596 y Fq(2)731 3637 y Fg(=)p Fi(2)2658 b(\(38\))60 3889 y(and)26 b(from)e Fg(P)14 b Fi(\()p Fg(x)p Fi(\))25 b(it)f(is)h(straigh)m(tforw)m(ard)g(to)g(calculate)g (the)h(mean)f(and)g(v)-5 b(ariance)25 b(of)g(the)h(absolute)60 4009 y(v)-5 b(alue)32 b(of)g(distance)h(tra)m(v)m(eled)g(as)g(a)f (function)g(of)g Fg(p)p Fi(.)60 4245 y(It)39 b(is)g(p)s(ossible)f(to)h (en)m(umerate)h(all)d(p)s(ossible)h(paths)i(of)e(a)h(giv)m(en)g(length) g(and)g(calculate)f Fg(P)14 b Fi(\()p Fg(x)p Fi(\),)60 4365 y(but)37 b(the)h(n)m(um)m(b)s(er)f(of)g(p)s(ossible)f(paths)h (increases)h(exp)s(onen)m(tially)e(with)h(path)g(length.)g(A)g(more)60 4486 y(e\016cien)m(t)42 b(metho)s(d)f(results)g(from)f(noting)h(that)g 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b(at)g(the)h(previous)g(time)e(step,)i(and)g Fg(r)1789 5223 y Ff(n)1836 5208 y Fi(\()p Fg(x)p Fi(\))f(b)s(e)h(the)g (probabilit)m(y)d(that)i(the)h(w)m(alk)m(er)g(is)f(at)60 5329 y(p)s(osition)g Fg(x)i Fi(at)f(time)f Fg(n)p Fi(,)i(ha)m(ving)f(b) s(een)i(at)e Fg(x)22 b Fi(+)g(1)33 b(at)f(the)h(previous)g(time)e (step.)j(Then)1014 5580 y Fg(q)1057 5595 y Ff(n)p Fq(+1)1194 5580 y Fi(\()p Fg(x)p Fi(\))28 b(=)g Fg(pq)1549 5595 y Ff(n)1596 5580 y Fi(\()p Fg(x)22 b Fe(\000)h Fi(1\))f(+)g(\(1)g Fe(\000)g Fg(p)p Fi(\))p Fg(r)2357 5595 y Ff(n)2404 5580 y Fi(\()p Fg(x)h Fe(\000)f Fi(1\))781 b(\(39\))1795 5912 y(14)p eop %%Page: 15 15 15 14 bop 60 263 a Fi(and)1015 493 y Fg(r)1059 508 y Ff(n)p Fq(+1)1196 493 y Fi(\()p Fg(x)p Fi(\))28 b(=)g Fg(pr)1552 508 y Ff(n)1599 493 y Fi(\()p Fg(x)22 b Fi(+)g(1\))g(+)g (\(1)g Fe(\000)h Fg(p)p Fi(\))p Fg(q)2358 508 y Ff(n)2405 493 y Fi(\()p Fg(x)f Fi(+)g(1\))782 b(\(40\))60 752 y Fg(P)14 b Fi(\()p Fg(x)p Fi(\))37 b(for)g(a)h(giv)m(en)g Fg(n)f 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1911 y Fi(\()p Fe(\000)p Fi(1\))16 b(=)h(\(1)22 b Fe(\000)g Fg(p)p Fi(\))945 1870 y Fq(2)985 1911 y Fg(=)p Fi(2)f(+)h Fg(p)p Fi(\(1)g Fe(\000)h Fg(p)p Fi(\))p Fg(=)p Fi(2)1842 b(\(45\))255 2053 y Fg(r)299 2068 y Fq(3)339 2053 y Fi(\()p Fe(\000)p Fi(3\))16 b(=)h Fg(p)699 2012 y Fq(2)738 2053 y Fg(=)p Fi(2)2651 b(\(46\))60 2382 y(with)23 b(all)e(other)j(probabilities)c(b) s(eing)j(zero,)h(and)f(this)g(pro)m(vides)i(the)e(\014rst)h(step)h(in)d (the)i(recurrence)60 2503 y(relationship.)31 b(Note)i(the)g(sp)s(ecial) f(case)h Fg(p)28 b Fi(=)g(1,)k(whic)m(h)i(giv)m(es)f Fg(q)2398 2518 y Ff(n)2445 2503 y Fi(\()p Fg(n)p Fi(\))28 b(=)g(1)p Fg(=)p Fi(2)k(and)g Fg(r)3123 2518 y Ff(n)3170 2503 y Fi(\()p Fe(\000)p Fg(n)p Fi(\))d(=)f(1)p Fg(=)p Fi(2)60 2623 y(for)g(all)f Fg(n)p Fi(,)i(with)f(all)f(other)i (probabilities)d(b)s(eing)i(zero,)h(so)g(that)g(the)g(exp)s(ected)h(v) -5 b(alue)29 b(of)f Fe(j)p Fg(x)p Fe(j)g Fi(is)h Fg(n)p Fi(,)60 2743 y(with)35 b(v)-5 b(ariance)35 b(zero.)h(Examples)f(of)g Fg(P)14 b Fi(\()p Fg(x)p Fi(\))35 b(at)h(di\013eren)m(t)f(times)g(and)g (for)g(t)m(w)m(o)h(di\013eren)m(t)g(v)-5 b(alues)60 2864 y(of)41 b Fg(p)g Fi(are)g(sho)m(wn)h(in)f(Figure)f(B.11.)h(The)h(top)f (panel)g(has)g Fg(p)h Fi(=)g(0)p Fg(:)p Fi(95,)f(and)g(the)h(strong)f (p)s(eaks)60 2984 y(corresp)s(onding)28 b(to)g(nev)m(er)h(c)m(hanging)f (direction)f(are)g(clear.)h(The)h(lo)m(w)m(er)f(panel)g(has)g Fg(p)g Fi(=)f(0)p Fg(:)p Fi(7,)h(and)60 3104 y(the)i(distribution)f(is) g(more)g(Gaussian{lik)m(e,)g(although)g(it)g(m)m(ust)h(ha)m(v)m(e)h (\014nite)f(supp)s(ort,)h(as)f Fg(q)3483 3119 y Ff(n)3530 3104 y Fi(\()p Fg(k)s Fi(\))60 3225 y(and)j Fg(r)294 3240 y Ff(n)341 3225 y Fi(\()p Fg(k)s Fi(\))f(m)m(ust)h(b)s(oth)f(b)s (e)h(zero)g(for)f Fg(n)c(<)f Fe(j)p Fg(k)s Fe(j)p Fi(.)60 3500 y(Figure)22 b(B.12)g(sho)m(ws)i(the)f(a)m(v)m(erage)h(sp)s(eed)g (of)e(a)h(particle)e(undergoing)h(a)h(p)s(ersisten)m(t)g(random)f(w)m (alk)60 3620 y(with)38 b(sp)s(eed)i(1)e(as)h(a)f(function)g(of)g(noise) 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b(a)f(n)m(um)m(b)s(er)h(of)e(t)m(yp)s (ographical)g(errors,)i(w)m(e)g(rederiv)m(e)h(the)e(solution)f(here,)j (follo)m(wing)36 b([15].)60 2495 y(The)e(telegrapher's)f(equation)f(is) 1438 2743 y Fg(@)1494 2707 y Fq(2)1534 2743 y Fg(p)p 1438 2788 146 4 v 1445 2879 a(@)5 b(t)1536 2850 y Fq(2)1615 2811 y Fi(+)22 b Fg(\014)1783 2743 y(@)5 b(p)p 1783 2788 106 4 v 1790 2879 a(@)g(t)1927 2811 y Fi(=)28 b Fg(v)2082 2770 y Fq(2)2134 2743 y Fg(@)2190 2707 y Fq(2)2230 2743 y Fg(p)p 2131 2788 152 4 v 2131 2879 a(@)5 b(x)2242 2850 y Fq(2)3435 2811 y Fi(\(A.1\))60 3104 y(with)34 b(initial)d(conditions) i Fg(p)p Fi(\()p Fg(x;)17 b Fi(0\))31 b(=)g Fg(\016)t Fi(\()p Fg(x)p Fi(\))j(and)h Fg(@)5 b(p)p Fi(\()p Fg(x;)17 b(t)p Fi(\))p Fg(=@)5 b(t)p Fe(j)2334 3119 y Ff(t)p Fq(=0)2486 3104 y Fi(=)31 b(0.)j(The)i(F)-8 b(ourier)33 b(transform)60 3225 y(of)f Fg(p)h Fi(is)1277 3414 y Fg(\033)t Fi(\()p Fg(s;)17 b(t)p Fi(\))28 b(=)1668 3297 y Fd(Z)1751 3323 y Fc(1)1714 3486 y(\0001)1860 3414 y Fg(p)p Fi(\()p Fg(x;)17 b(t)p Fi(\))p Fg(e)2164 3373 y Fc(\000)p Ff(isx)2337 3414 y Fg(dx)992 b Fi(\(A.2\))60 3642 y(whic)m(h)33 b(satis\014es)1363 3771 y Fg(d)1414 3735 y Fq(2)1453 3771 y Fg(\033)p 1363 3816 150 4 v 1375 3907 a(dt)1461 3878 y Fq(2)1544 3839 y Fi(+)22 b Fg(\014)1712 3771 y(d\033)p 1712 3816 110 4 v 1724 3907 a(dt)1855 3839 y Fi(+)g Fg(v)2004 3798 y Fq(2)2043 3839 y Fg(s)2089 3798 y Fq(2)2128 3839 y Fg(\033)32 b Fi(=)27 b(0)1068 b(\(A.3\))60 4062 y(with)32 b(initial)c(conditions)j Fg(\033)t Fi(\()p Fg(s;)17 b Fi(0\))27 b(=)g(1)32 b(and)g Fg(d\033)t Fi(\()p Fg(s;)17 b(t)p Fi(\))p Fg(=dt)p Fe(j)2177 4077 y Ff(t)p Fq(=0)2323 4062 y Fi(=)28 b(0.)k(The)h(solution)d(of)i(\(A.3\))f(with)60 4182 y(these)j(initial)29 b(conditions)i(is)255 4586 y Fg(\033)t Fi(\()p Fg(s;)17 b(t)p Fi(\))f(=)h Fg(e)669 4545 y Fc(\000)p Ff(\014)s(t=)p Fq(2)884 4465 y Fd(\024)928 4586 y Fi(cos)1075 4465 y Fd(\022)1136 4586 y Fg(t)1171 4481 y Fd(q)p 1254 4481 495 4 v 105 x Fg(v)1305 4557 y Fq(2)1344 4586 y Fg(s)1390 4557 y Fq(2)1452 4586 y Fe(\000)23 b Fg(\014)1613 4557 y Fq(2)1652 4586 y Fg(=)p Fi(4)1749 4465 y Fd(\023)531 4868 y Fi(+)927 4801 y Fg(\014)p 644 4845 627 4 v 644 4962 a Fi(2)693 4862 y Fd(q)p 776 4862 495 4 v 100 x Fg(v)827 4933 y Fq(2)866 4962 y Fg(s)912 4933 y Fq(2)973 4962 y Fe(\000)g Fg(\014)1134 4933 y Fq(2)1173 4962 y Fg(=)p Fi(4)1297 4868 y(sin)1434 4747 y Fd(\022)1495 4868 y Fg(t)1530 4763 y Fd(q)p 1613 4763 V 105 x Fg(v)1664 4840 y Fq(2)1703 4868 y Fg(s)1749 4840 y Fq(2)1811 4868 y Fe(\000)f Fg(\014)1971 4840 y Fq(2)2010 4868 y Fg(=)p Fi(4)2108 4747 y Fd(\023)2169 4697 y(3)2169 4847 y(5)3435 4868 y Fi(\(A.4\))531 5215 y(=)17 b Fg(e)669 5174 y Fc(\000)p Ff(\014)s(t=)p Fq(2)884 5069 y Fd( )960 5148 y Fg(\014)p 960 5192 61 4 v 966 5284 a Fi(2)1052 5215 y(+)1178 5148 y Fg(@)p 1160 5192 93 4 v 1160 5284 a(@)5 b(t)1262 5069 y Fd(!)1345 5041 y(8)1345 5116 y(<)1345 5265 y(:)1693 5148 y Fi(1)p 1428 5192 578 4 v 1428 5209 a Fd(q)p 1511 5209 495 4 v 100 x Fg(v)1562 5280 y Fq(2)1602 5309 y Fg(s)1648 5280 y Fq(2)1709 5309 y Fe(\000)23 b Fg(\014)1870 5280 y Fq(2)1909 5309 y Fg(=)p Fi(4)2033 5215 y(sin)2169 5094 y Fd(\022)2230 5215 y Fg(t)2265 5110 y Fd(q)p 2349 5110 V 2349 5215 a Fg(v)2400 5187 y Fq(2)2439 5215 y Fg(s)2485 5187 y Fq(2)2546 5215 y Fe(\000)g Fg(\014)2707 5187 y Fq(2)2746 5215 y Fg(=)p Fi(4)2844 5094 y Fd(\023)2905 5041 y(9)2905 5116 y(=)2905 5265 y(;)3435 5215 y Fi(\(A.5\))60 5580 y(Since)33 b Fg(p)f Fi(is)g(real,)g(the)h(in)m(v)m(erse)h(F)-8 b(ourier)31 b(transform)h(of)g(\(A.5\))h(is)1795 5912 y(20)p eop %%Page: 21 21 21 20 bop 255 333 a Fg(p)p Fi(\()p Fg(x;)17 b(t)p Fi(\))g(=)633 266 y Fg(e)678 230 y Fc(\000)p Ff(\014)s(t=)p Fq(2)p 633 310 244 4 v 701 402 a Fi(2)p Fg(\031)903 187 y Fd( )979 266 y Fg(\014)p 979 310 61 4 v 985 402 a Fi(2)1072 333 y(+)1197 266 y Fg(@)p 1180 310 93 4 v 1180 402 a(@)5 b(t)1282 187 y Fd(!)1364 216 y(Z)1447 243 y Fc(1)1410 405 y(\0001)1693 266 y Fi(cos)17 b(\()p Fg(sx)p Fi(\))p 1566 310 578 4 v 1566 327 a Fd(q)p 1649 327 495 4 v 100 x Fg(v)1700 398 y Fq(2)1740 427 y Fg(s)1786 398 y Fq(2)1847 427 y Fe(\000)23 b Fg(\014)2008 398 y Fq(2)2047 427 y Fg(=)p Fi(4)2171 333 y(sin)2307 212 y Fd(\022)2368 333 y Fg(t)2403 228 y Fd(q)p 2487 228 V 2487 333 a Fg(v)2538 305 y Fq(2)2577 333 y Fg(s)2623 305 y Fq(2)2684 333 y Fe(\000)g Fg(\014)2845 305 y Fq(2)2884 333 y Fg(=)p Fi(4)2981 212 y Fd(\023)3059 333 y Fg(ds)279 b Fi(\(A.6\))531 659 y(=)633 592 y Fg(e)678 556 y Fc(\000)p Ff(\014)s(t=)p Fq(2)p 633 636 244 4 v 705 728 a Fi(2)p Fg(v)903 513 y Fd( )979 592 y Fg(\014)p 979 636 61 4 v 985 728 a Fi(2)1072 659 y(+)1197 592 y Fg(@)p 1180 636 93 4 v 1180 728 a(@)5 b(t)1282 513 y Fd(!)16 b(\()1431 659 y Fg(H)8 b Fi(\()p Fg(v)t(t)21 b Fe(\000)i(j)p Fg(x)p Fe(j)p Fi(\))p Fg(I)1957 674 y Fq(0)2013 513 y Fd( )2108 592 y Fg(\014)p 2089 636 100 4 v 2089 728 a Fi(2)p Fg(v)2198 573 y Fe(p)p 2281 573 382 4 v 86 x Fg(v)2332 631 y Fq(2)2371 659 y Fg(t)2406 631 y Fq(2)2468 659 y Fe(\000)g Fg(x)2623 631 y Fq(2)2663 513 y Fd(!)o(\))3435 659 y Fi(\(A.7\))60 939 y(and)33 b(p)s(erforming)d(the)j(di\013eren)m(tiation)e(giv)m(es)i (\(50\).)60 1319 y Fj(References)60 1651 y Fn([1])26 b(L.)35 b(F.)g(Abb)s(ott,)g(J.)f(A.)h(V)-8 b(arela,)36 b(K.)f(Sen)f(and)g(S.)g(B.)i(Nelson.)e(Synaptic)g(depression)f(and)h (cortical)135 1764 y(gain)c(con)m(trol.)h(Science.)g Fo(275)g Fn(\(1997\),)i(220-223.)60 1947 y([2])26 b(S.)35 b(Amari.)g(Dynamics)g(of)h(pattern)g(formation)f(in)f (lateral{inhibition)e(t)m(yp)s(e)k(neural)e(\014elds.)g(Biol.)135 2060 y(Cyb)s(ern.)29 b Fo(27)i Fn(\(1977\),)i(77-87.)60 2243 y([3])26 b(R.)f(Ben{Yishai,)f(R.)h(L.)g(Bar{Or)h(and)e(H.)h(Somp)s (olinsky)-8 b(.)23 b(Theory)h(of)i(orien)m(tation)f(tuning)e(in)h (visual)135 2356 y(cortex.)32 b(Pro)s(c.)f(Natl.)f(Acad.)h(Sci.)f(USA.) h Fo(92)p Fn(,)g(\(1995\))i(3844-3848.)60 2538 y([4])26 b(P)-8 b(.)47 b(C.)f(Bresslo\013,)h(N.)g(W.)g(Bresslo\013)f(and)g(J.)g (D.)i(Co)m(w)m(an.)f(Dynamical)f(mec)m(hanism)g(for)g(sharp)135 2651 y(orien)m(tation)21 b(tuning)f(in)g(an)g(in)m(tegrate{and{\014re)j (mo)s(del)c(of)j(a)f(cortical)g(h)m(yp)s(ercolumn.)e(Neural)h(Comp.)135 2764 y Fo(12)31 b Fn(\(2000\),)i(2473-2511.)60 2947 y([5])26 b(A.)40 b(Compte,)h(N.)g(Brunel,)e(P)-8 b(.)40 b(S.)g(Goldman{Rakic)g (and)g(X.{J.)h(W)-8 b(ang.)42 b(Synaptic)d(mec)m(hanisms)135 3060 y(and)34 b(net)m(w)m(ork)h(dynamics)e(underlying)e(spatial)i(w)m (orking)h(memory)g(in)f(a)h(cortical)h(net)m(w)m(ork)g(mo)s(del.)135 3172 y(Cereb.)c(Cortex)f Fo(10)h Fn(\(2000\),)i(910-923.)60 3355 y([6])26 b(G.)34 b(B.)h(Ermen)m(trout.)f(Neural)g(net)m(w)m(orks)g (as)h(spatio{temp)s(oral)e(pattern{forming)h(systems.)g(Rep.)135 3468 y(Prog.)d(Ph)m(ys.)g Fo(61)f Fn(\(1998\),)k(353-430.)60 3651 y([7])26 b(R.)i(F.)h(F)-8 b(o)m(x,)30 b(I.)f(R.)f(Gatland,)h(R.)f (Ro)m(y)h(and)f(G.)h(V)-8 b(em)m(uri.)28 b(F)-8 b(ast,)30 b(accurate)g(algorithm)d(for)h(n)m(umerical)135 3764 y(sim)m(ulation)j(of)h(exp)s(onen)m(tially)e(correlated)j(colored)f (noise.)g(Ph)m(ys.)g(Rev.)g(A)h Fo(38)f Fn(\(11\))i(\(1988\),)h(5938-) 135 3876 y(5940.)60 4059 y([8])26 b(T.)39 b(F)-8 b(ric)m(k)m(e)40 b(and)f(L.)g(Sc)m(himansky{Geier.)f(Mo)m(ving)i(sp)s(ots)e(in)g(three)i (dimensions.)c(In)j(Activ)-5 b(ator{)135 4172 y(Inhibitor)28 b(Dynamics.)i(Ed.)g(H.)h(Engel)f(et)h(al.)f(V)-8 b(erlag)31 b(T)-8 b(ec)m(hnik)30 b(Berlin)f(\(1996\).)k(184.)60 4355 y([9])26 b(L.)g(Gammaitoni,)f(P)-8 b(.)27 b(H\177)-45 b(anggi,)26 b(P)-8 b(.)27 b(Jung)e(and)g(F.)h(Marc)m(hesoni.)h(Sto)s(c) m(hastic)f(resonance.)h(Rev.)f(Mo)s(d.)135 4468 y(Ph)m(ys.)31 b Fo(70)p Fn(\(1\))h(\(1998\),)h(223-287.)60 4650 y([10])26 b(C.)d(W.)g(Gardiner.)f(Handb)s(o)s(ok)g(of)h(sto)s(c)m(hastic)g(metho) s(ds)f(for)h(ph)m(ysics,)f(c)m(hemistry)g(and)g(the)h(natural)135 4763 y(sciences.)31 b(Berlin,)e(New)i(Y)-8 b(ork,)31 b(Springer{V)-8 b(erlag.)29 b(1983.)60 4946 y([11])d(J.)61 b(Guc)m(k)m(enheimer)g(and)g(P)-8 b(.)61 b(Holmes.)g(Nonlinear)f (oscillations,)f(dynamical)h(systems)h(and)135 5059 y(bifurcations)40 b(of)i(v)m(ector)h(\014elds.)e(Applied)e(Mathematical)k(Sciences,)f(V) -8 b(ol.)42 b(42.)h(Springer{V)-8 b(erlag.)135 5172 y(1990.)60 5354 y([12])26 b(B.)i(S.)g(Gutkin,)e(C.)i(R.)f(Laing,)h(C.)f(L.)g(Colb) m(y)-8 b(,)28 b(C.)f(C.)h(Cho)m(w)f(and)g(G.)h(B.)g(Ermen)m(trout.)g(T) -8 b(urning)25 b(on)135 5467 y(and)33 b(o\013)h(with)f(excitation:)h (the)g(role)f(of)h(spik)m(e{timing)e(async)m(hron)m(y)i(and)f(sync)m (hron)m(y)g(in)f(sustained)135 5580 y(neural)d(activit)m(y)-8 b(.)32 b(J.)e(Comp.)g(Neurosci.)g Fo(11)p Fn(\(2\))i(\(2001\).)1795 5912 y Fi(21)p eop %%Page: 22 22 22 21 bop 60 263 a Fn([13])26 b(P)-8 b(.)33 b(H\177)-45 b(anggi)33 b(and)f(P)-8 b(.)33 b(Riseb)s(orough.)e(Activ)-5 b(ation)32 b(rates)h(in)e(bistable)g(systems)i(in)e(the)h(presence)h (of)135 376 y(correlated)e(noise.)f(Ph)m(ys.)g(Rev.)h(A)g Fo(27)p Fn(,)g(\(1983\).)i(3379-3382.)60 556 y([14])26 b(D.)i(Hansel)e(and)g(H.)i(Somp)s(olinsky)-8 b(.)24 b(Mo)s(deling)h (feature)j(selectivit)m(y)e(in)g(lo)s(cal)g(cortical)h(circuits.)f(In) 135 669 y(Metho)s(ds)31 b(in)e(Neuronal)h(Mo)s(deling:)g(F)-8 b(rom)31 b(Ions)f(to)i(Net)m(w)m(orks.)g(Ed.)e(C.)h(Ko)s(c)m(h)g(and)f (I.)h(Segev.)g(MIT)135 782 y(Press)f(\(1998\).)j(499-567.)60 962 y([15])26 b(P)-8 b(.)28 b(Chr.)e(Hemmer.)i(On)e(a)i(generalization) f(of)g(Smoluc)m(ho)m(wski's)f(di\013usion)e(equation.)k(Ph)m(ysica)e Fo(27)135 1075 y Fn(\(1961\),)33 b(79-82.)60 1254 y([16])26 b(W.)54 b(Horsthemk)m(e)g(and)f(R.)g(Lefev)m(er.)h(Noise{induced)e(T)-8 b(ransitions.)51 b(Series)h(in)g(Synergetics,)135 1367 y(V)-8 b(ol.)31 b(15.)h(Springer{V)-8 b(erlag,)29 b(1984.)60 1547 y([17])d(P)-8 b(.)24 b(Jung,)f(A.)h(Cornell{Bell,)e(F.)i(Moss,)g (S.)f(Kadar,)g(J.)h(W)-8 b(ang)25 b(and)d(K.)i(Sho)m(w)m(alter.)g (Noise)f(sustained)135 1660 y(w)m(a)m(v)m(es)i(in)c(sub)s(excitable)g (media:)h(F)-8 b(rom)24 b(c)m(hemical)e(w)m(a)m(v)m(es)i(to)g(brain)d (w)m(a)m(v)m(es.)j(Chaos)f Fo(8)p Fn(\(3\))h(\(1998\),)h(567-)135 1773 y(575.)60 1953 y([18])h(S.)21 b(Ka)m(w)m(aguc)m(hi)g(and)f(M.)i (Mim)m(ura.)e(Collision)e(of)i(tra)m(v)m(elling)h(w)m(a)m(v)m(es)h(in)e (a)h(reaction)g(di\013usion)d(system)135 2066 y(with)29 b(global)h(coupling)f(e\013ect.)j(SIAM)e(J.)g(Appl.)f(Math.)j Fo(59)p Fn(\(3\),)g(\(1999\),)h(920-941.)60 2246 y([19])26 b(E.)41 b(Knoblo)s(c)m(h)e(and)h(K.)h(A.)g(Wiesenfeld.)e(Bifurcations)h (in)f(\015uctuating)h(systems:)h(the)f(cen)m(ter{)135 2359 y(manifold)29 b(approac)m(h.)i(J.)f(Stat.)h(Ph)m(ys.)f Fo(33)p Fn(\(3\),)j(\(1983\),)g(611-637.)60 2539 y([20])26 b(M.)32 b(Kostur)e(and)g(L.)h(Sc)m(himansky{Geier.)g(Sim)m(ulations)d (of)j(lo)s(calized)f(dissipativ)m(e)f(structures)h(in)135 2652 y(excitable)f(media)f(b)m(y)g(an)h(ensem)m(ble)f(of)g(Bro)m(wnian) g(w)m(alk)m(ers.)h(Acta)h(Ph)m(ys.)e(P)m(olon.)h(B)g Fo(32)p Fn(\(2\),)h(\(2001\),)135 2765 y(351-360.)60 2944 y([21])c(K.)50 b(Krisc)m(her)e(and)g(A.)i(Mikhailo)m(v.)e (Bifurcation)h(to)h(tra)m(v)m(eling)f(sp)s(ots)g(in)f (reaction{di\013usion)135 3057 y(systems.)31 b(Ph)m(ys.)f(Rev.)h(Lett.) h Fo(73)p Fn(\(23\),)g(\(1994\),)h(3165-3168.)60 3237 y([22])26 b(C.)i(R.)g(Laing)f(and)g(C.)h(C.)f(Cho)m(w.)h(Stationary)g (bumps)d(in)i(net)m(w)m(orks)h(of)g(spiking)e(neurons.)h(Neural)135 3350 y(Comp.)j Fo(13)h Fn(\(7\),)h(\(2001\),)h(1473-1494.)60 3530 y([23])26 b(C.)58 b(R.)g(Laing)g(and)f(A.)i(Longtin.)e (Stabilization)f(of)i(spatiotemp)s(oral)f(patterns)h(b)m(y)g(noise.)135 3643 y(Submitted)29 b(to)i(Ph)m(ys.)f(Rev.)h(Lett.)h(\(2001\).)60 3823 y([24])26 b(C.)31 b(R.)f(Laing)g(and)g(A.)g(Longtin.)g(In)g (preparation,)f(2001.)60 4003 y([25])d(C.)d(R.)h(Laing,)f(A.)g(McRobie) h(and)f(J.)g(M.)h(T.)f(Thompson,)f(The)h(p)s(ost{pro)s(cessed)f (Galerkin)g(metho)s(d)135 4116 y(applied)29 b(to)i(non{linear)d(shell)h (vibrations.)g(Dyn.)h(Stab.)h(Systems)f Fo(14)g Fn(\(1999\),)k (163-181.)60 4296 y([26])26 b(Y.-H.)f(Liu)d(and)h(X.-J.)h(W)-8 b(ang.)25 b(Spik)m(e{frequency)e(adaptation)h(of)g(a)g(generalized)f 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@setspecial %%BeginDocument: IF.eps %!PS-Adobe-2.0 EPSF-1.2 %%Creator: MATLAB, The Mathworks, Inc. %%Title: temp.eps %%CreationDate: 02/13/ 1 14:06:25 %%DocumentNeededFonts: Helvetica %%DocumentProcessColors: Cyan Magenta Yellow Black %%Pages: 1 %%BoundingBox: 38 59 551 755 %%EndComments %%BeginProlog % MathWorks dictionary /MathWorks 150 dict begin % definition operators /bdef {bind def} bind def /ldef {load def} bind def /xdef {exch def} bdef /xstore {exch store} bdef % operator abbreviations /c /clip ldef /cc /concat ldef /cp /closepath ldef /gr /grestore ldef /gs /gsave ldef /mt /moveto ldef /np /newpath ldef /cm /currentmatrix ldef /sm /setmatrix ldef /rc {rectclip} bdef /rf {rectfill} bdef /rm /rmoveto ldef /rl /rlineto ldef /s /show ldef /sc {setcmykcolor} bdef /sr /setrgbcolor ldef /sg /setgray ldef /w /setlinewidth ldef /j /setlinejoin ldef /cap /setlinecap ldef % page state control /pgsv () def /bpage {/pgsv save def} bdef /epage {pgsv restore} bdef /bplot /gsave ldef /eplot {stroke grestore} bdef % orientation switch /portraitMode 0 def /landscapeMode 1 def % coordinate system mappings /dpi2point 0 def % font control /FontSize 0 def /FMS { /FontSize xstore %save size off stack findfont [FontSize 0 0 FontSize neg 0 0] makefont setfont }bdef /reencode { exch dup where {pop load} {pop StandardEncoding} ifelse exch dup 3 1 roll findfont dup length dict begin { 1 index /FID ne {def}{pop pop} ifelse } forall /Encoding exch def currentdict end definefont pop } bdef /isroman { findfont /CharStrings get /Agrave known } bdef /FMSR { 3 1 roll 1 index dup isroman {reencode} {pop pop} ifelse exch FMS } bdef /csm { 1 dpi2point div -1 dpi2point div scale neg translate landscapeMode eq {90 rotate} if } bdef % line types: solid, dotted, dashed, dotdash /SO { [] 0 setdash } bdef /DO { [.5 dpi2point mul 4 dpi2point mul] 0 setdash } bdef /DA { [6 dpi2point mul] 0 setdash } bdef /DD { [.5 dpi2point mul 4 dpi2point mul 6 dpi2point mul 4 dpi2point mul] 0 setdash } bdef % macros for lines and objects /L { lineto stroke } bdef /MP { 3 1 roll moveto 1 sub {rlineto} repeat } bdef /AP { {rlineto} repeat } bdef /PP { closepath eofill } bdef /DP { closepath stroke } bdef /MR { 4 -2 roll moveto dup 0 exch rlineto exch 0 rlineto neg 0 exch rlineto closepath } bdef /FR { MR stroke } bdef /PR { MR fill } bdef /L1i { { currentfile picstr readhexstring pop } image } bdef /tMatrix matrix def /MakeOval { newpath tMatrix currentmatrix pop translate scale 0 0 1 0 360 arc tMatrix setmatrix } bdef /FO { MakeOval stroke } bdef /PO { MakeOval fill } bdef /PD { currentlinecap 1 setlinecap 3 1 roll 2 copy moveto lineto stroke setlinecap } bdef /FA { newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arc tMatrix setmatrix stroke } bdef /PA { newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arc closepath tMatrix setmatrix fill } bdef /FAn { newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arcn tMatrix setmatrix stroke } bdef /PAn { newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arcn closepath tMatrix setmatrix fill } bdef currentdict end def %%EndProlog %%BeginSetup MathWorks begin 0 cap end %%EndSetup %%Page: 1 1 %%BeginPageSetup %%PageBoundingBox: 38 59 551 755 MathWorks begin bpage %%EndPageSetup %%BeginObject: graph1 1 bplot /dpi2point 12 def portraitMode 0216 9288 csm 249 227 6158 8345 MR c np 88 dict begin %Colortable dictionary /c0 { 0 0 0 sr} bdef /c1 { 1 1 1 sr} bdef /c2 { 1 0 0 sr} bdef /c3 { 0 1 0 sr} bdef /c4 { 0 0 1 sr} bdef /c5 { 1 1 0 sr} bdef /c6 { 1 0 1 sr} bdef /c7 { 0 1 1 sr} bdef 1 j 1 sg 0 0 6916 9073 PR 6 w 0 -7393 2260 0 0 7393 899 680 4 MP PP -2260 0 0 -7393 2260 0 0 7393 899 680 5 MP stroke DO gs 899 680 2261 7394 MR c np gs np 899 680 mt 0 7394 rl 2261 0 rl 0 -7394 rl cp c np [2261 0 0 7394 899 680] cc /picstr 60 string def 60 12001 8 [60.000000 0 0 12001.000000 0 0] L1i FFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFF03030303030303 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y(that)j(the)g(b)s(oundary)d(conditions)h(are)i(p)s(erio)s(dic\).) d(The)i(\015uctuations)f(in)g(bump)g(size)h(and)g(shap)s(e)g(in)f(the) 60 5262 y(left)k(panel)g(are)g(of)h(deterministic)d(origin)h(|)h(see)h (text)g(for)g(discussion.)1795 5912 y Fi(25)p eop %%Page: 26 26 26 25 bop 240 4000 a @beginspecial 33 @llx 180 @lly 543 @urx 614 @ury 3888 @rwi @setspecial %%BeginDocument: avspIF.eps %!PS-Adobe-2.0 EPSF-1.2 %%Creator: MATLAB, The Mathworks, Inc. %%Title: temp.eps %%CreationDate: 02/14/ 1 14:31:46 %%DocumentNeededFonts: Helvetica %%DocumentProcessColors: Cyan Magenta Yellow Black %%Pages: 1 %%BoundingBox: 33 180 543 614 %%EndComments %%BeginProlog % MathWorks dictionary /MathWorks 150 dict begin % definition operators /bdef {bind def} bind def /ldef {load def} bind def /xdef {exch def} bdef /xstore {exch store} bdef % operator abbreviations /c /clip ldef /cc /concat ldef /cp /closepath ldef /gr /grestore ldef /gs /gsave ldef /mt /moveto ldef /np /newpath ldef /cm /currentmatrix 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4273 2809 FO 36 36 4015 1922 FO 36 36 3756 995 FO 36 36 3498 897 FO 36 36 3239 861 FO 36 36 2981 826 FO 36 36 2722 819 FO 36 36 2464 796 FO 36 36 2205 795 FO 36 36 1947 792 FO 36 36 1688 793 FO 36 36 1429 793 FO 36 36 1171 793 FO gs 899 388 5359 4226 MR c np DA -258 0 -259 4 -259 4 -258 -3 -259 6 -258 -11 -259 9 -258 -27 -259 10 -258 -106 -259 214 -258 -1214 -259 -1191 -259 89 -258 -108 -259 64 -258 -67 -259 0 -258 301 6083 2816 20 MP stroke -258 1 -259 -5 -259 -3 -258 -2 -259 -9 -258 -35 -259 -21 -258 -44 -259 -82 -258 -90 -259 -2067 -258 -560 -259 -512 -259 -175 -258 5 -259 -100 -258 -107 -259 199 -258 -72 6083 4475 20 MP stroke gr DA 3499 5129 mt (D) s 510 3301 mt -90 rotate (|Average Speed|) s 90 rotate SO end eplot %%EndObject graph 1 epage end showpage %%Trailer %%EOF %%EndDocument @endspecial 60 4218 a Fn(Fig.)31 b(B.5.)i(Absolute)d(v)-5 b(alue)31 b(of)g(the)g(a)m(v)m(erage)j(sp)s(eed)c(of)h(a)h(bump)d (during)g(a)i(p)s(erio)s(d)e(of)i(750)i(time)e(units)60 4331 y(as)26 b(a)f(function)f(of)i(noise)e(lev)m(el,)i(for)f(the)g (spatially{discretized)e(rate)j(mo)s(del,)e(\(8\))j(and)e(\(10\).)i(P)m (arameter)60 4444 y(v)-5 b(alues)30 b(are)g(giv)m(en)h(in)e(the)h (text.)i(Dashed)f(lines)d(are)j Fm(\006)f Fn(one)h(standard)e (deviation)h(from)g(the)g(mean.)1795 5912 y Fi(28)p eop %%Page: 29 29 29 28 bop 270 4721 a @beginspecial 43 @llx 53 @lly 543 @urx 731 @ury 3816 @rwi @setspecial %%BeginDocument: colour1b.eps %!PS-Adobe-2.0 EPSF-1.2 %%Creator: MATLAB, The Mathworks, Inc. %%Title: temp.eps %%CreationDate: 04/25/ 1 16:03:59 %%DocumentNeededFonts: Helvetica %%DocumentProcessColors: Cyan Magenta Yellow Black %%Pages: 1 %%BoundingBox: 43 53 543 731 %%EndComments %%BeginProlog % MathWorks dictionary /MathWorks 160 dict begin % definition operators /bdef {bind def} bind def /ldef {load def} bind def /xdef {exch def} bdef /xstore {exch store} bdef % operator abbreviations /c /clip ldef /cc /concat ldef /cp /closepath ldef /gr /grestore ldef /gs /gsave ldef /mt /moveto ldef /np /newpath ldef /cm /currentmatrix ldef /sm /setmatrix ldef /rc {rectclip} bdef /rf {rectfill} bdef /rm /rmoveto ldef /rl /rlineto ldef /s /show ldef /sc {setcmykcolor} bdef /sr /setrgbcolor ldef /sg /setgray ldef /w /setlinewidth ldef /j /setlinejoin ldef /cap /setlinecap ldef % page state control /pgsv () def /bpage {/pgsv save def} bdef /epage {pgsv restore} bdef /bplot /gsave ldef /eplot {stroke grestore} bdef % orientation switch /portraitMode 0 def /landscapeMode 1 def % coordinate system mappings /dpi2point 0 def % font control /FontSize 0 def /FMS { /FontSize xstore %save size off stack findfont [FontSize 0 0 FontSize neg 0 0] makefont setfont }bdef /reencode { exch dup where {pop load} {pop StandardEncoding} ifelse exch dup 3 1 roll findfont dup length dict begin { 1 index /FID ne {def}{pop pop} ifelse } forall /Encoding exch def currentdict end definefont pop } bdef /isroman { findfont /CharStrings get /Agrave known } bdef /FMSR { 3 1 roll 1 index dup isroman {reencode} {pop pop} ifelse exch FMS } bdef /csm { 1 dpi2point div -1 dpi2point div scale neg translate landscapeMode eq {90 rotate} if } bdef % line types: solid, dotted, dashed, dotdash /SO { [] 0 setdash } bdef /DO { [.5 dpi2point mul 4 dpi2point mul] 0 setdash } bdef /DA { [6 dpi2point mul] 0 setdash } bdef /DD { [.5 dpi2point mul 4 dpi2point mul 6 dpi2point mul 4 dpi2point mul] 0 setdash } bdef % macros for lines and objects /L { lineto stroke } bdef /MP { 3 1 roll moveto 1 sub {rlineto} repeat } bdef /AP { {rlineto} repeat } bdef /PP { closepath eofill } bdef /DP { closepath stroke } bdef /MR { 4 -2 roll moveto dup 0 exch rlineto exch 0 rlineto neg 0 exch rlineto closepath } bdef /FR { MR stroke } bdef /PR { MR fill } bdef /L1i { { currentfile picstr readhexstring pop } image } bdef /tMatrix matrix def /MakeOval { newpath tMatrix currentmatrix pop translate scale 0 0 1 0 360 arc tMatrix setmatrix } bdef /FO { MakeOval stroke } bdef /PO { MakeOval fill } bdef /PD { currentlinecap 1 setlinecap 3 1 roll 2 copy moveto lineto stroke setlinecap } bdef /FA { newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arc tMatrix setmatrix stroke } bdef /PA { newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arc closepath tMatrix setmatrix fill } bdef /FAn { newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arcn tMatrix setmatrix stroke } bdef /PAn { newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arcn closepath tMatrix setmatrix fill } bdef /vradius 0 def /hradius 0 def /lry 0 def /lrx 0 def /uly 0 def /ulx 0 def /rad 0 def /MRR { /vradius xdef /hradius xdef /lry xdef /lrx xdef /uly xdef /ulx xdef newpath tMatrix currentmatrix pop ulx hradius add uly vradius add translate hradius vradius scale 0 0 1 180 270 arc tMatrix setmatrix lrx hradius sub uly vradius add translate hradius vradius scale 0 0 1 270 360 arc tMatrix setmatrix lrx hradius sub lry vradius sub translate hradius vradius scale 0 0 1 0 90 arc tMatrix setmatrix ulx hradius add lry vradius sub translate hradius vradius scale 0 0 1 90 180 arc tMatrix setmatrix closepath } bdef /FRR { MRR stroke } bdef /PRR { MRR fill } bdef /MlrRR { /lry xdef /lrx xdef /uly xdef /ulx xdef /rad lry uly sub 2 div def newpath tMatrix currentmatrix pop ulx rad add uly rad add translate rad rad scale 0 0 1 90 270 arc tMatrix setmatrix lrx rad sub lry rad sub translate rad rad scale 0 0 1 270 90 arc tMatrix setmatrix closepath } bdef /FlrRR { MlrRR stroke } bdef /PlrRR { MlrRR fill } bdef /MtbRR { /lry xdef /lrx xdef /uly xdef /ulx xdef /rad lrx ulx sub 2 div def newpath tMatrix currentmatrix pop ulx rad add uly rad add translate rad rad scale 0 0 1 180 360 arc tMatrix setmatrix lrx rad sub lry rad sub translate rad rad scale 0 0 1 0 180 arc tMatrix setmatrix closepath } bdef /FtbRR { MtbRR stroke } bdef /PtbRR { MtbRR fill } bdef currentdict end def %%EndProlog %%BeginSetup MathWorks begin 0 cap end %%EndSetup %%Page: 1 1 %%BeginPageSetup %%PageBoundingBox: 43 53 543 731 MathWorks begin bpage %%EndPageSetup %%BeginObject: obj1 bplot /dpi2point 12 def portraitMode 0216 9288 csm 303 509 6005 8136 MR c np 93 dict begin %Colortable dictionary /c0 { 0 0 0 sr} bdef /c1 { 1 1 1 sr} bdef /c2 { 1 0 0 sr} bdef /c3 { 0 1 0 sr} bdef /c4 { 0 0 1 sr} bdef /c5 { 1 1 0 sr} bdef /c6 { 1 0 1 sr} bdef /c7 { 0 1 1 sr} bdef c0 1 j 1 sg 0 0 6917 9074 PR 6 w 0 3120 5359 0 0 -3120 899 3800 4 MP PP -5359 0 0 3120 5359 0 0 -3120 899 3800 5 MP stroke 4 w DO 0 sg 1100 3800 mt 1100 680 L 1100 680 mt 1100 680 L 2910 3800 mt 2910 680 L 2910 680 mt 2910 680 L 4720 3800 mt 4720 680 L 4720 680 mt 4720 680 L 899 3800 mt 6258 3800 L 6258 3800 mt 6258 3800 L 899 2825 mt 6258 2825 L 6258 2825 mt 6258 2825 L 899 1850 mt 6258 1850 L 6258 1850 mt 6258 1850 L 899 875 mt 6258 875 L 6258 875 mt 6258 875 L SO 6 w 899 3800 mt 6258 3800 L 899 680 mt 6258 680 L 899 3800 mt 899 680 L 6258 3800 mt 6258 680 L 899 3800 mt 6258 3800 L 899 3800 mt 899 680 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%%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 144 FMSR 4758 3969 mt (-2) s 5625 3800 mt 5625 3773 L 5625 680 mt 5625 707 L 899 3800 mt 953 3800 L 6258 3800 mt 6204 3800 L %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 216 FMSR 744 3880 mt (0) s 899 2825 mt 953 2825 L 6258 2825 mt 6204 2825 L 564 2905 mt (0.5) s 899 1850 mt 953 1850 L 6258 1850 mt 6204 1850 L 744 1930 mt (1) s 899 875 mt 953 875 L 6258 875 mt 6204 875 L 564 955 mt (1.5) s 899 3800 mt 6258 3800 L 899 680 mt 6258 680 L 899 3800 mt 899 680 L 6258 3800 mt 6258 680 L gs 899 680 5360 3121 MR c np -262 3 -262 0 -262 -6 -262 7 -262 -9 -262 -12 -262 -13 -262 -46 -262 -444 -262 -1198 -262 27 -262 -371 -263 -257 -262 -154 -262 290 -262 -17 -262 -336 -262 238 -262 296 6072 3016 20 MP stroke gs 1020 937 5126 2687 MR c np 6047 2991 mt 6097 3041 L 6097 2991 mt 6047 3041 L 5785 3287 mt 5835 3337 L 5835 3287 mt 5785 3337 L 5523 3525 mt 5573 3575 L 5573 3525 mt 5523 3575 L 5261 3189 mt 5311 3239 L 5311 3189 mt 5261 3239 L 4999 3172 mt 5049 3222 L 5049 3172 mt 4999 3222 L 4737 3462 mt 4787 3512 L 4787 3462 mt 4737 3512 L 4475 3308 mt 4525 3358 L 4525 3308 mt 4475 3358 L 4212 3051 mt 4262 3101 L 4262 3051 mt 4212 3101 L 3950 2680 mt 4000 2730 L 4000 2680 mt 3950 2730 L 3688 2707 mt 3738 2757 L 3738 2707 mt 3688 2757 L 3426 1509 mt 3476 1559 L 3476 1509 mt 3426 1559 L 3164 1065 mt 3214 1115 L 3214 1065 mt 3164 1115 L 2902 1019 mt 2952 1069 L 2952 1019 mt 2902 1069 L 2640 1006 mt 2690 1056 L 2690 1006 mt 2640 1056 L 2378 994 mt 2428 1044 L 2428 994 mt 2378 1044 L 2116 985 mt 2166 1035 L 2166 985 mt 2116 1035 L 1854 992 mt 1904 1042 L 1904 992 mt 1854 1042 L 1592 986 mt 1642 1036 L 1642 986 mt 1592 1036 L 1330 986 mt 1380 1036 L 1380 986 mt 1330 1036 L 1068 989 mt 1118 1039 L 1118 989 mt 1068 1039 L gr -262 -1 -262 -2 -262 1 -262 -7 -262 -12 -262 -17 -262 -56 -262 -152 -262 -1292 -262 -735 -262 -402 -262 -99 -263 85 -262 -61 -262 61 -262 74 -262 38 -262 -65 -262 -21 6072 3642 20 MP stroke gr gs 1020 906 5126 2921 MR c np 0 j -41 71 -41 -71 82 0 6031 3666 4 MP DP -41 71 -41 -71 82 0 5769 3645 4 MP DP -41 71 -41 -71 82 0 5507 3580 4 MP DP -41 71 -41 -71 82 0 5245 3618 4 MP DP -41 71 -41 -71 82 0 4983 3692 4 MP DP -41 71 -41 -71 82 0 4721 3753 4 MP DP -41 71 -41 -71 82 0 4459 3692 4 MP DP -41 71 -41 -71 82 0 4196 3777 4 MP DP -41 71 -41 -71 82 0 3934 3678 4 MP DP -41 71 -41 -71 82 0 3672 3276 4 MP DP -41 71 -41 -71 82 0 3410 2541 4 MP DP -41 71 -41 -71 82 0 3148 1249 4 MP DP -41 71 -41 -71 82 0 2886 1097 4 MP DP -41 71 -41 -71 82 0 2624 1041 4 MP DP -41 71 -41 -71 82 0 2362 1024 4 MP DP -41 71 -41 -71 82 0 2100 1012 4 MP DP -41 71 -41 -71 82 0 1838 1005 4 MP DP -41 71 -41 -71 82 0 1576 1006 4 MP DP -41 71 -41 -71 82 0 1314 1004 4 MP DP -41 71 -41 -71 82 0 1052 1003 4 MP DP gr gs 899 680 5360 3121 MR c np -262 -1 -262 -2 -262 -5 -262 -4 -262 -1 -262 -32 -262 -27 -262 -431 -262 -868 -262 -363 -262 -1077 -262 -5 -263 -5 -262 0 -262 1 -262 -1 -262 0 -262 0 -262 0 6072 3800 20 MP stroke gr gs 1020 906 5126 2968 MR c np 36 36 6072 3800 FO 36 36 5810 3800 FO 36 36 5548 3800 FO 36 36 5286 3800 FO 36 36 5024 3799 FO 36 36 4762 3800 FO 36 36 4500 3800 FO 36 36 4237 3795 FO 36 36 3975 3790 FO 36 36 3713 2713 FO 36 36 3451 2350 FO 36 36 3189 1482 FO 36 36 2927 1051 FO 36 36 2665 1024 FO 36 36 2403 992 FO 36 36 2141 991 FO 36 36 1879 987 FO 36 36 1617 982 FO 36 36 1355 980 FO 36 36 1093 979 FO gr gs 899 680 5360 3121 MR c np gr %%IncludeResource: font Symbol /Symbol /ISOLatin1Encoding 216 FMSR 3530 4306 mt (e) s %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 216 FMSR 509 3041 mt -90 rotate (|Average Speed|) s 90 rotate 1 sg 0 853 1324 0 0 -853 4874 1593 4 MP PP -1324 0 0 853 1324 0 0 -853 4874 1593 5 MP stroke 4 w DO SO 6 w 0 sg 4874 1593 mt 6198 1593 L 4874 740 mt 6198 740 L 4874 1593 mt 4874 740 L 6198 1593 mt 6198 740 L 4874 1593 mt 6198 1593 L 4874 1593 mt 4874 740 L 4874 1593 mt 6198 1593 L 4874 740 mt 6198 740 L 4874 1593 mt 4874 740 L 6198 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6258 8074 mt 6258 8074 L 899 7294 mt 6258 7294 L 6258 7294 mt 6258 7294 L 899 6515 mt 6258 6515 L 6258 6515 mt 6258 6515 L 899 5735 mt 6258 5735 L 6258 5735 mt 6258 5735 L 899 4955 mt 6258 4955 L 6258 4955 mt 6258 4955 L SO 6 w 899 8074 mt 6258 8074 L 899 4955 mt 6258 4955 L 899 8074 mt 899 4955 L 6258 8074 mt 6258 4955 L 899 8074 mt 6258 8074 L 899 8074 mt 899 4955 L 1100 8074 mt 1100 8020 L 1100 4955 mt 1100 5009 L 898 8377 mt (10) s %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 144 FMSR 1138 8243 mt (-6) s 2005 8074 mt 2005 8047 L 2005 4955 mt 2005 4982 L 2910 8074 mt 2910 8047 L 2910 4955 mt 2910 4982 L 3815 8074 mt 3815 8047 L 3815 4955 mt 3815 4982 L 4720 8074 mt 4720 8047 L 4720 4955 mt 4720 4982 L 5625 8074 mt 5625 8047 L 5625 4955 mt 5625 4982 L 2910 8074 mt 2910 8020 L 2910 4955 mt 2910 5009 L %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 216 FMSR 2708 8377 mt (10) s %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 144 FMSR 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-262 -6 -262 5 -262 6 -262 7 -262 24 -262 3 -262 7 -262 1626 -262 40 -262 -1057 -262 625 -263 -488 -262 -129 -262 -65 -262 356 -262 -704 -262 637 -262 483 6072 6690 20 MP stroke gr gs 1020 6275 5126 1865 MR c np 6047 6665 mt 6097 6715 L 6097 6665 mt 6047 6715 L 5785 7148 mt 5835 7198 L 5835 7148 mt 5785 7198 L 5523 7785 mt 5573 7835 L 5573 7785 mt 5523 7835 L 5261 7081 mt 5311 7131 L 5311 7081 mt 5261 7131 L 4999 7437 mt 5049 7487 L 5049 7437 mt 4999 7487 L 4737 7372 mt 4787 7422 L 4787 7372 mt 4737 7422 L 4475 7243 mt 4525 7293 L 4525 7243 mt 4475 7293 L 4212 6755 mt 4262 6805 L 4262 6755 mt 4212 6805 L 3950 7380 mt 4000 7430 L 4000 7380 mt 3950 7430 L 3688 6323 mt 3738 6373 L 3738 6323 mt 3688 6373 L 3426 6363 mt 3476 6413 L 3476 6363 mt 3426 6413 L 3164 7989 mt 3214 8039 L 3214 7989 mt 3164 8039 L 2902 7996 mt 2952 8046 L 2952 7996 mt 2902 8046 L 2640 7999 mt 2690 8049 L 2690 7999 mt 2640 8049 L 2378 8023 mt 2428 8073 L 2428 8023 mt 2378 8073 L 2116 8030 mt 2166 8080 L 2166 8030 mt 2116 8080 L 1854 8036 mt 1904 8086 L 1904 8036 mt 1854 8086 L 1592 8041 mt 1642 8091 L 1642 8041 mt 1592 8091 L 1330 8035 mt 1380 8085 L 1380 8035 mt 1330 8085 L 1068 8040 mt 1118 8090 L 1118 8040 mt 1068 8090 L gr gs 899 4955 5360 3120 MR c np -262 3 -262 1 -262 1 -262 3 -262 12 -262 1 -262 45 -262 346 -262 1153 -262 -398 -262 -862 -262 -252 -263 132 -262 -44 -262 28 -262 141 -262 70 -262 -91 -262 26 6072 7757 20 MP stroke gr gs 1020 6434 5126 1712 MR c np 0 j -41 71 -41 -71 82 0 6031 7781 4 MP DP -41 71 -41 -71 82 0 5769 7807 4 MP DP -41 71 -41 -71 82 0 5507 7716 4 MP DP -41 71 -41 -71 82 0 5245 7786 4 MP DP -41 71 -41 -71 82 0 4983 7927 4 MP DP -41 71 -41 -71 82 0 4721 7955 4 MP DP -41 71 -41 -71 82 0 4459 7911 4 MP DP -41 71 -41 -71 82 0 4196 8043 4 MP DP -41 71 -41 -71 82 0 3934 7791 4 MP DP -41 71 -41 -71 82 0 3672 6929 4 MP DP -41 71 -41 -71 82 0 3410 6531 4 MP DP -41 71 -41 -71 82 0 3148 7684 4 MP DP -41 71 -41 -71 82 0 2886 8030 4 MP DP -41 71 -41 -71 82 0 2624 8075 4 MP DP -41 71 -41 -71 82 0 2362 8076 4 MP DP -41 71 -41 -71 82 0 2100 8088 4 MP DP -41 71 -41 -71 82 0 1838 8091 4 MP DP -41 71 -41 -71 82 0 1576 8092 4 MP DP -41 71 -41 -71 82 0 1314 8093 4 MP DP -41 71 -41 -71 82 0 1052 8096 4 MP DP gr gs 899 4955 5360 3120 MR c np -262 4 -262 2 -262 11 -262 -9 -262 12 -262 32 -262 18 -262 1983 -262 655 -262 2 -262 -2672 -262 -10 -263 -28 -262 2 -262 4 -262 -6 -262 0 -262 0 -262 0 6072 8074 20 MP stroke gr gs 1020 5291 5126 2857 MR c np 36 36 6072 8074 FO 36 36 5810 8074 FO 36 36 5548 8074 FO 36 36 5286 8074 FO 36 36 5024 8068 FO 36 36 4762 8072 FO 36 36 4500 8074 FO 36 36 4237 8046 FO 36 36 3975 8036 FO 36 36 3713 5364 FO 36 36 3451 5366 FO 36 36 3189 6021 FO 36 36 2927 8004 FO 36 36 2665 8022 FO 36 36 2403 8054 FO 36 36 2141 8066 FO 36 36 1879 8057 FO 36 36 1617 8068 FO 36 36 1355 8070 FO 36 36 1093 8074 FO gr gs 899 4955 5360 3120 MR c np gr %%IncludeResource: font Symbol /Symbol /ISOLatin1Encoding 216 FMSR 3530 8580 mt (e) s %%IncludeResource: font 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4995 5445 2 MP stroke gs 5102 5372 147 147 MR c np 0 j -41 71 -41 -71 82 0 5134 5469 4 MP DP gr 361 0 4995 5716 2 MP stroke gs 5102 5643 147 147 MR c np 36 36 5175 5716 FO gr gr end eplot %%EndObject epage end showpage %%Trailer %%EOF %%EndDocument @endspecial 60 4900 a Fn(Fig.)32 b(B.6.)i(T)-8 b(op:)32 b(Absolute)g(v)-5 b(alue)31 b(of)i(the)f(a)m(v)m(erage)j(sp)s(eed)c(of) h(a)h(bump)d(during)g(a)j(p)s(erio)s(d)c(of)k(750)g(time)60 5013 y(units)k(as)i(a)g(function)f(of)g(colored)h(noise)f(lev)m(el)h (or)f(\\p)s(o)m(w)m(er",)i Fa(")p Fn(,)g(for)e(the)h (spatially-discretized)d(rate)60 5126 y(mo)s(del,)24 b(\(8\))j(and)e(\(11\).)i(Bottom:)g(Standard)e(deviation)f(of)i(the)f (absolute)g(v)-5 b(alue)25 b(of)h(the)f(a)m(v)m(erage)k(sp)s(eed.)60 5239 y(The)k(standard)g(deviation)f(is)h(zero)h(only)f(for)g(strong)h (enough)g(frozen)f(noise.)g(See)h(text)h(for)e(details)g(of)60 5352 y(the)e(noise.)1795 5912 y Fi(29)p eop %%Page: 30 30 30 29 bop 240 4795 a @beginspecial 23 @llx 53 @lly 543 @urx 752 @ury 3888 @rwi @setspecial %%BeginDocument: colour2b.eps %!PS-Adobe-2.0 EPSF-1.2 %%Creator: MATLAB, The Mathworks, Inc. %%Title: temp.eps %%CreationDate: 04/26/ 1 09:05:52 %%DocumentNeededFonts: Helvetica %%DocumentProcessColors: Cyan Magenta Yellow Black %%Pages: 1 %%BoundingBox: 23 53 543 752 %%EndComments %%BeginProlog % MathWorks dictionary /MathWorks 150 dict begin % definition operators /bdef {bind def} bind def /ldef {load def} bind def /xdef {exch def} bdef /xstore {exch store} bdef % operator abbreviations /c /clip ldef /cc /concat ldef /cp /closepath ldef /gr /grestore ldef /gs /gsave ldef /mt /moveto ldef /np /newpath ldef /cm /currentmatrix ldef /sm /setmatrix ldef /rc {rectclip} bdef /rf {rectfill} bdef /rm /rmoveto ldef /rl /rlineto ldef /s /show ldef /sc {setcmykcolor} bdef /sr /setrgbcolor ldef /sg /setgray ldef /w /setlinewidth ldef /j /setlinejoin ldef /cap /setlinecap ldef % page state control /pgsv () def /bpage {/pgsv save def} bdef /epage {pgsv restore} bdef /bplot /gsave ldef /eplot {stroke grestore} bdef % orientation switch /portraitMode 0 def /landscapeMode 1 def % coordinate system mappings /dpi2point 0 def % font control /FontSize 0 def /FMS { /FontSize xstore %save size off stack findfont [FontSize 0 0 FontSize neg 0 0] makefont setfont }bdef /reencode { exch dup where {pop load} {pop StandardEncoding} ifelse exch dup 3 1 roll findfont dup length dict begin { 1 index /FID ne {def}{pop pop} ifelse } forall /Encoding exch def currentdict end definefont pop } bdef /isroman { findfont /CharStrings get /Agrave known } bdef /FMSR { 3 1 roll 1 index dup isroman {reencode} {pop pop} ifelse exch FMS } bdef /csm { 1 dpi2point div -1 dpi2point div scale neg translate landscapeMode eq {90 rotate} if } bdef % line types: solid, dotted, dashed, dotdash /SO { [] 0 setdash } bdef /DO { [.5 dpi2point mul 4 dpi2point mul] 0 setdash } bdef /DA { [6 dpi2point mul] 0 setdash } bdef /DD { [.5 dpi2point mul 4 dpi2point mul 6 dpi2point mul 4 dpi2point mul] 0 setdash } bdef % macros for lines and objects /L { lineto stroke } bdef /MP { 3 1 roll moveto 1 sub {rlineto} repeat } bdef /AP { {rlineto} repeat } bdef /PP { closepath eofill } bdef /DP { closepath stroke } bdef /MR { 4 -2 roll moveto dup 0 exch rlineto exch 0 rlineto neg 0 exch rlineto closepath } bdef /FR { MR stroke } bdef /PR { MR fill } bdef /L1i { { currentfile picstr readhexstring pop } image } bdef /tMatrix matrix def /MakeOval { newpath tMatrix currentmatrix pop translate scale 0 0 1 0 360 arc tMatrix setmatrix } bdef /FO { MakeOval stroke } bdef /PO { MakeOval fill } bdef /PD { currentlinecap 1 setlinecap 3 1 roll 2 copy moveto lineto stroke setlinecap } bdef /FA { newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arc tMatrix setmatrix stroke } bdef /PA { newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arc closepath tMatrix setmatrix fill } bdef /FAn { newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arcn 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/ISOLatin1Encoding 216 FMSR 318 3879 mt (-0.05) s 899 3279 mt 953 3279 L 6257 3279 mt 6203 3279 L 744 3359 mt (0) s 899 2759 mt 953 2759 L 6257 2759 mt 6203 2759 L 444 2839 mt (0.05) s 899 2240 mt 953 2240 L 6257 2240 mt 6203 2240 L 564 2320 mt (0.1) s 899 1720 mt 953 1720 L 6257 1720 mt 6203 1720 L 444 1800 mt (0.15) s 899 1200 mt 953 1200 L 6257 1200 mt 6203 1200 L 564 1280 mt (0.2) s 899 680 mt 6257 680 L 899 3799 mt 6257 3799 L 899 3799 mt 899 680 L 6257 3799 mt 6257 680 L gs 899 680 5359 3120 MR c np 523 -143 524 405 524 -351 523 348 524 140 524 68 523 391 524 445 524 -578 1319 2136 10 MP stroke gr 36 36 1319 2136 FO 36 36 1843 1558 FO 36 36 2367 2003 FO 36 36 2890 2394 FO 36 36 3414 2462 FO 36 36 3938 2602 FO 36 36 4461 2950 FO 36 36 4985 2599 FO 36 36 5509 3004 FO 36 36 6032 2861 FO gs 899 680 5359 3120 MR c np DA 523 -357 524 977 524 -924 523 724 524 155 524 226 523 655 524 35 524 -449 1319 1439 10 MP stroke 523 71 524 -166 524 222 523 -29 524 127 524 -91 523 126 524 856 524 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mt 6257 4954 L 899 8073 mt 6257 8073 L 899 8073 mt 899 4954 L 6257 8073 mt 6257 4954 L gs 899 4954 5359 3120 MR c np 523 198 524 287 524 100 523 307 524 381 524 204 523 299 524 180 524 67 1319 5487 10 MP stroke gr 36 36 1319 5487 FO 36 36 1843 5554 FO 36 36 2367 5734 FO 36 36 2890 6033 FO 36 36 3414 6237 FO 36 36 3938 6618 FO 36 36 4461 6925 FO 36 36 4985 7025 FO 36 36 5509 7312 FO 36 36 6032 7510 FO gs 899 4954 5359 3120 MR c np DA 523 108 524 310 524 143 523 253 524 410 524 161 523 305 524 215 524 3 1319 5425 10 MP stroke 523 287 524 265 524 58 523 361 524 351 524 247 523 293 524 145 524 132 1319 5548 10 MP stroke gr DA %%IncludeResource: font Symbol /Symbol /ISOLatin1Encoding 216 FMSR 3531 8578 mt (t) s %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 216 FMSR 509 7314 mt -90 rotate (Average |Speed|) s 90 rotate SO end eplot %%EndObject graph 1 epage end showpage %%Trailer %%EOF %%EndDocument @endspecial 60 4974 a Fn(Fig.)30 b(B.7.)g(T)-8 b(op:)30 b(Absolute)f(v)-5 b(alue)29 b(of)h(the)f(a)m(v)m(erage)j(sp)s(eed)d(of) h(a)f(bump)f(during)f(a)j(p)s(erio)s(d)d(of)j(2400)h(time)60 5087 y(units)38 b(as)i(a)g(function)e(of)i(noise)e(correlation)i(time,) f Fa(\034)10 b Fn(,)40 b(for)f(equations)g(\(8\))i(and)e(\(11\).)i (Noise)f(p)s(o)m(w)m(er)60 5200 y Fa(")c Fn(=)f(0)p Fa(:)p Fn(1.)i(Bottom:)i(Av)m(erage)f(of)f(the)f(absolute)g(v)-5 b(alue)36 b(of)h(the)f(instan)m(taneous)g(sp)s(eed.)g(Dashed)h(lines)60 5313 y(indicate)29 b Fm(\006)h Fn(one)h(standard)f(deviation.)1795 5912 y Fi(30)p eop %%Page: 31 31 31 30 bop 240 3979 a @beginspecial 33 @llx 186 @lly 561 @urx 614 @ury 3888 @rwi @setspecial %%BeginDocument: pitch.eps %!PS-Adobe-2.0 EPSF-1.2 %%Creator: MATLAB, The Mathworks, Inc. %%Title: temp.eps %%CreationDate: 02/22/ 1 11:36:03 %%DocumentNeededFonts: Helvetica %%DocumentProcessColors: Cyan Magenta Yellow Black %%Pages: 1 %%BoundingBox: 33 186 561 614 %%EndComments %%BeginProlog % MathWorks dictionary /MathWorks 150 dict begin % definition operators /bdef {bind def} bind def /ldef {load def} bind def /xdef {exch def} bdef /xstore {exch store} bdef % operator abbreviations /c /clip ldef /cc /concat ldef /cp /closepath ldef /gr /grestore ldef /gs /gsave ldef /mt /moveto ldef /np /newpath ldef /cm /currentmatrix ldef /sm /setmatrix ldef /rc {rectclip} bdef /rf {rectfill} bdef /rm /rmoveto ldef /rl /rlineto ldef /s /show ldef /sc {setcmykcolor} bdef /sr /setrgbcolor ldef /sg /setgray ldef /w /setlinewidth ldef /j /setlinejoin ldef /cap /setlinecap ldef % page state control /pgsv () def /bpage {/pgsv save def} bdef /epage {pgsv restore} bdef /bplot /gsave ldef /eplot {stroke grestore} bdef % orientation switch /portraitMode 0 def /landscapeMode 1 def % coordinate system mappings /dpi2point 0 def % font control /FontSize 0 def /FMS { /FontSize xstore %save size off stack findfont [FontSize 0 0 FontSize neg 0 0] makefont setfont }bdef /reencode { exch dup where {pop load} {pop StandardEncoding} ifelse exch dup 3 1 roll findfont dup length dict begin { 1 index /FID ne {def}{pop pop} ifelse } forall /Encoding exch def currentdict end definefont pop } bdef /isroman { findfont /CharStrings get /Agrave known } bdef /FMSR { 3 1 roll 1 index dup isroman {reencode} {pop pop} ifelse exch FMS } bdef /csm { 1 dpi2point div -1 dpi2point div scale neg translate landscapeMode eq {90 rotate} if } bdef % line types: solid, dotted, dashed, dotdash /SO { [] 0 setdash } bdef /DO { [.5 dpi2point mul 4 dpi2point mul] 0 setdash } bdef /DA { [6 dpi2point mul] 0 setdash } bdef /DD { [.5 dpi2point mul 4 dpi2point mul 6 dpi2point mul 4 dpi2point mul] 0 setdash } bdef % macros for lines and objects /L { lineto stroke } bdef /MP { 3 1 roll moveto 1 sub {rlineto} repeat } bdef /AP { {rlineto} repeat } bdef /PP { closepath eofill } bdef /DP { closepath stroke } bdef /MR { 4 -2 roll moveto dup 0 exch rlineto exch 0 rlineto neg 0 exch rlineto closepath } bdef /FR { MR stroke } bdef /PR { MR fill } bdef /L1i { { currentfile picstr readhexstring pop } image } bdef /tMatrix matrix def /MakeOval { newpath tMatrix currentmatrix pop translate scale 0 0 1 0 360 arc tMatrix setmatrix } bdef /FO { MakeOval stroke } bdef /PO { MakeOval fill } bdef /PD { currentlinecap 1 setlinecap 3 1 roll 2 copy moveto lineto stroke setlinecap } bdef /FA { newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arc tMatrix setmatrix stroke } bdef /PA { newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arc closepath tMatrix setmatrix fill } bdef /FAn { newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arcn tMatrix setmatrix stroke } bdef /PAn { newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arcn closepath tMatrix setmatrix fill } bdef currentdict end def %%EndProlog %%BeginSetup MathWorks begin 0 cap end %%EndSetup %%Page: 1 1 %%BeginPageSetup %%PageBoundingBox: 33 186 561 614 MathWorks begin bpage %%EndPageSetup %%BeginObject: graph1 1 bplot /dpi2point 12 def portraitMode 0216 7344 csm 188 -33 6328 5145 MR c np 88 dict begin %Colortable dictionary /c0 { 0 0 0 sr} bdef /c1 { 1 1 1 sr} bdef /c2 { 1 0 0 sr} bdef /c3 { 0 1 0 sr} bdef /c4 { 0 0 1 sr} bdef /c5 { 1 1 0 sr} bdef /c6 { 1 0 1 sr} bdef /c7 { 0 1 1 sr} bdef 1 j 1 sg 0 0 6916 5185 PR 6 w 0 4225 5358 0 0 -4225 899 4613 4 MP PP -5358 0 0 4225 5358 0 0 -4225 899 4613 5 MP stroke DO 4 w SO 6 w 0 sg 899 4613 mt 6257 4613 L 899 388 mt 6257 388 L 6257 4613 mt 6257 388 L 899 4613 mt 899 388 L 899 4613 mt 6257 4613 L 899 4613 mt 899 388 L 899 4613 mt 899 4559 L 899 388 mt 899 442 L %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 216 FMSR 689 4849 mt (0.05) s 2239 4613 mt 2239 4559 L 2239 388 mt 2239 442 L 2089 4849 mt (0.1) s 3578 4613 mt 3578 4559 L 3578 388 mt 3578 442 L 3368 4849 mt (0.15) s 4918 4613 mt 4918 4559 L 4918 388 mt 4918 442 L 4768 4849 mt (0.2) s 6257 4613 mt 6257 4559 L 6257 388 mt 6257 442 L 6047 4849 mt (0.25) s 899 4613 mt 953 4613 L 6257 4613 mt 6203 4613 L 744 4693 mt (0) s 899 4085 mt 953 4085 L 6257 4085 mt 6203 4085 L 444 4165 mt (0.02) s 899 3557 mt 953 3557 L 6257 3557 mt 6203 3557 L 444 3637 mt (0.04) s 899 3029 mt 953 3029 L 6257 3029 mt 6203 3029 L 444 3109 mt (0.06) s 899 2501 mt 953 2501 L 6257 2501 mt 6203 2501 L 444 2581 mt (0.08) s 899 1972 mt 953 1972 L 6257 1972 mt 6203 1972 L 564 2052 mt (0.1) s 899 1444 mt 953 1444 L 6257 1444 mt 6203 1444 L 444 1524 mt (0.12) s 899 916 mt 953 916 L 6257 916 mt 6203 916 L 444 996 mt (0.14) s 899 388 mt 953 388 L 6257 388 mt 6203 388 L 444 468 mt (0.16) s 899 388 mt 6257 388 L 899 4613 mt 6257 4613 L 899 4613 mt 899 388 L 6257 4613 mt 6257 388 L gs 899 388 5359 4226 MR c np gr 36 36 1078 4613 FO 36 36 1256 4613 FO 36 36 1435 4613 FO 36 36 1613 4613 FO 36 36 1792 4613 FO 36 36 1971 4613 FO 36 36 2149 4613 FO 36 36 2328 4613 FO 36 36 2506 4613 FO 36 36 2685 4613 FO 36 36 2864 4613 FO 36 36 3042 4613 FO 36 36 3221 4613 FO 36 36 3399 4613 FO 36 36 3578 4613 FO 36 36 3757 4609 FO 36 36 3935 4561 FO 36 36 4114 3868 FO 36 36 4292 3300 FO 36 36 4471 2914 FO 36 36 4650 2603 FO 36 36 4828 2336 FO 36 36 5007 2095 FO 36 36 5185 1875 FO 36 36 5364 1674 FO 36 36 5543 1483 FO 36 36 5721 1307 FO 36 36 5900 1137 FO 36 36 6078 977 FO 36 36 6257 822 FO gs 899 388 5359 4226 MR c np 11 -11 10 -10 11 -10 11 -10 11 -11 10 -10 11 -10 11 -11 11 -10 10 -11 11 -10 11 -11 11 -10 10 -11 11 -10 11 -11 11 -10 10 -11 11 -11 11 -10 10 -11 11 -11 11 -10 11 -11 10 -11 11 -11 11 -11 11 -11 10 -10 11 -11 11 -11 11 -11 10 -11 11 -11 11 -11 11 -11 10 -12 11 -11 11 -11 10 -11 11 -11 11 -12 11 -11 10 -11 11 -12 11 -11 11 -11 10 -12 11 -11 11 -12 11 -11 10 -12 11 -11 11 -12 11 -12 10 -12 11 -11 11 -12 11 -12 10 -12 11 -12 11 -12 10 -11 11 -12 11 -12 11 -13 10 -12 11 -12 11 -12 11 -12 10 -12 11 -13 11 -12 11 -13 10 -12 11 -12 11 -13 11 -12 10 -13 11 -13 11 -12 10 -13 11 -13 11 -13 11 -13 10 -13 11 -13 11 -13 11 -13 10 -13 11 -13 11 -13 11 -13 10 -14 11 -13 11 -14 11 -13 10 -14 11 -13 5194 1724 100 MP stroke 11 -14 10 -14 11 -13 11 -14 11 -14 10 -14 11 -14 11 -14 11 -14 10 -14 11 -15 11 -14 11 -15 10 -14 11 -15 11 -14 11 -15 10 -15 11 -15 11 -14 10 -15 11 -16 11 -15 11 -15 10 -15 11 -16 11 -15 11 -16 10 -16 11 -15 11 -16 11 -16 10 -16 11 -16 11 -17 11 -16 10 -17 11 -16 11 -17 11 -17 10 -17 11 -17 11 -17 10 -17 11 -18 11 -17 11 -18 10 -18 11 -18 11 -18 11 -18 10 -18 11 -19 11 -19 11 -19 10 -19 11 -19 11 -19 11 -20 10 -20 11 -20 11 -20 10 -20 11 -21 11 -21 11 -21 10 -21 11 -21 11 -22 11 -22 10 -23 11 -22 11 -23 11 -23 10 -24 11 -24 11 -24 11 -25 10 -25 11 -25 11 -26 10 -26 11 -27 11 -27 11 -28 10 -29 11 -29 11 -30 11 -30 10 -31 11 -32 11 -33 11 -34 10 -35 11 -36 11 -37 11 -39 10 -41 11 -42 4131 3751 100 MP stroke 11 -44 10 -48 11 -50 11 -54 11 -58 10 -65 11 -74 11 -87 11 -115 10 -267 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 3068 4613 100 MP stroke 11 0 11 0 10 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 2005 4613 100 MP stroke 11 0 11 0 10 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 11 0 11 0 10 0 11 0 942 4613 100 MP stroke 11 0 11 0 10 0 11 0 899 4613 5 MP stroke gr 1187 4588 mt 1237 4638 L 1237 4588 mt 1187 4638 L 1365 4588 mt 1415 4638 L 1415 4588 mt 1365 4638 L 1544 4588 mt 1594 4638 L 1594 4588 mt 1544 4638 L 1722 4588 mt 1772 4638 L 1772 4588 mt 1722 4638 L 1901 4588 mt 1951 4638 L 1951 4588 mt 1901 4638 L 2080 4588 mt 2130 4638 L 2130 4588 mt 2080 4638 L 2258 4588 mt 2308 4638 L 2308 4588 mt 2258 4638 L 2437 4588 mt 2487 4638 L 2487 4588 mt 2437 4638 L 2615 4588 mt 2665 4638 L 2665 4588 mt 2615 4638 L 2794 4588 mt 2844 4638 L 2844 4588 mt 2794 4638 L 2973 4588 mt 3023 4638 L 3023 4588 mt 2973 4638 L 3151 4588 mt 3201 4638 L 3201 4588 mt 3151 4638 L 3330 4588 mt 3380 4638 L 3380 4588 mt 3330 4638 L 3508 4588 mt 3558 4638 L 3558 4588 mt 3508 4638 L 3687 4585 mt 3737 4635 L 3737 4585 mt 3687 4635 L 3866 4526 mt 3916 4576 L 3916 4526 mt 3866 4576 L 4044 4013 mt 4094 4063 L 4094 4013 mt 4044 4063 L 4223 3405 mt 4273 3455 L 4273 3405 mt 4223 3455 L 4401 3000 mt 4451 3050 L 4451 3000 mt 4401 3050 L 4580 2680 mt 4630 2730 L 4630 2680 mt 4580 2730 L 4759 2406 mt 4809 2456 L 4809 2406 mt 4759 2456 L 4937 2163 mt 4987 2213 L 4987 2163 mt 4937 2213 L 5116 1942 mt 5166 1992 L 5166 1942 mt 5116 1992 L 5294 1738 mt 5344 1788 L 5344 1738 mt 5294 1788 L 5473 1548 mt 5523 1598 L 5523 1548 mt 5473 1598 L 5652 1369 mt 5702 1419 L 5702 1369 mt 5652 1419 L 5830 1200 mt 5880 1250 L 5880 1200 mt 5830 1250 L 6009 1038 mt 6059 1088 L 6059 1038 mt 6009 1088 L 6187 884 mt 6237 934 L 6237 884 mt 6187 934 L gs 899 388 5359 4226 MR c np gr 3506 5062 mt (A) s 389 2869 mt -90 rotate (|Speed|) s 90 rotate end eplot %%EndObject graph 1 epage end showpage %%Trailer %%EOF %%EndDocument @endspecial 60 4159 a Fn(Fig.)39 b(B.8.)h(Absolute)f(v)-5 b(alue)38 b(of)h(the)g(sp)s(eed)f(of)h(a)h(bump)d(for)h(the)h(rate)h (mo)s(del)e(\(8\)-\(9\))j(\(\\o"\),)g(equa-)60 4271 y(tions)i (\(14\)-\(19\))j(\(\\x",)f(using)c(the)j(same)f(parameters)h(as)f(in)f (\(8\)-\(9\)\),)47 b(and)42 b(the)h(expression)f(\(32\))60 4384 y(\(solid)29 b(line\).)1795 5912 y Fi(31)p eop %%Page: 32 32 32 31 bop 240 4021 a @beginspecial 45 @llx 181 @lly 543 @urx 614 @ury 3888 @rwi @setspecial %%BeginDocument: redsp1.eps %!PS-Adobe-2.0 EPSF-1.2 %%Creator: MATLAB, The Mathworks, Inc. %%Title: fig4.eps %%CreationDate: 05/29/ 1 12:28:46 %%DocumentNeededFonts: Helvetica %%DocumentProcessColors: Cyan Magenta Yellow Black %%Pages: 1 %%BoundingBox: 45 181 543 614 %%EndComments %%BeginProlog % MathWorks dictionary /MathWorks 150 dict begin % definition operators /bdef {bind def} bind def /ldef {load def} bind def /xdef {exch def} bdef /xstore {exch store} bdef % operator abbreviations /c /clip ldef /cc /concat ldef /cp /closepath ldef /gr /grestore ldef /gs /gsave ldef /mt /moveto ldef /np /newpath ldef /cm /currentmatrix ldef /sm /setmatrix ldef /rc {rectclip} bdef /rf {rectfill} bdef /rm /rmoveto ldef /rl /rlineto ldef /s /show ldef /sc {setcmykcolor} bdef /sr /setrgbcolor ldef /sg /setgray ldef /w /setlinewidth ldef /j /setlinejoin ldef /cap /setlinecap ldef % page state control /pgsv () def /bpage {/pgsv save def} bdef /epage {pgsv restore} bdef /bplot /gsave ldef /eplot {stroke grestore} bdef % orientation switch /portraitMode 0 def /landscapeMode 1 def % coordinate system mappings /dpi2point 0 def % font control /FontSize 0 def /FMS { /FontSize xstore %save size off stack findfont [FontSize 0 0 FontSize neg 0 0] makefont setfont }bdef /reencode { exch dup where {pop load} {pop StandardEncoding} ifelse exch dup 3 1 roll findfont dup length dict begin { 1 index /FID ne {def}{pop pop} ifelse } forall /Encoding exch def currentdict end definefont pop } bdef /isroman { findfont /CharStrings get /Agrave known } bdef /FMSR { 3 1 roll 1 index dup isroman {reencode} {pop pop} ifelse exch FMS } bdef /csm { 1 dpi2point div -1 dpi2point div scale neg translate landscapeMode eq {90 rotate} if } bdef % line types: solid, dotted, dashed, dotdash /SO { [] 0 setdash } bdef /DO { [.5 dpi2point mul 4 dpi2point mul] 0 setdash } bdef /DA { [6 dpi2point mul] 0 setdash } bdef /DD { [.5 dpi2point mul 4 dpi2point mul 6 dpi2point mul 4 dpi2point mul] 0 setdash } bdef % macros for lines and objects /L { lineto stroke } bdef /MP { 3 1 roll moveto 1 sub {rlineto} repeat } bdef /AP { {rlineto} repeat } bdef /PP { closepath eofill } bdef /DP { closepath stroke } bdef /MR { 4 -2 roll moveto dup 0 exch rlineto exch 0 rlineto neg 0 exch rlineto closepath } bdef /FR { MR stroke } bdef /PR { MR fill } bdef /L1i { { currentfile picstr readhexstring pop } image } bdef /tMatrix matrix def /MakeOval { newpath tMatrix currentmatrix pop translate scale 0 0 1 0 360 arc tMatrix setmatrix } bdef /FO { MakeOval stroke } bdef /PO { MakeOval fill } bdef /PD { currentlinecap 1 setlinecap 3 1 roll 2 copy moveto lineto stroke setlinecap } bdef /FA { newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arc tMatrix setmatrix stroke } bdef /PA { newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arc closepath tMatrix setmatrix fill } bdef /FAn { newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arcn tMatrix setmatrix stroke } bdef /PAn { newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arcn closepath tMatrix setmatrix fill } bdef currentdict end def %%EndProlog %%BeginSetup MathWorks begin 0 cap end %%EndSetup %%Page: 1 1 %%BeginPageSetup %%PageBoundingBox: 45 181 543 614 MathWorks begin bpage %%EndPageSetup %%BeginObject: graph1 1 bplot /dpi2point 12 def portraitMode 0216 7344 csm 325 -26 5982 5189 MR c np 88 dict begin %Colortable dictionary /c0 { 0 0 0 sr} bdef /c1 { 1 1 1 sr} bdef /c2 { 1 0 0 sr} bdef /c3 { 0 1 0 sr} bdef /c4 { 0 0 1 sr} bdef /c5 { 1 1 0 sr} bdef /c6 { 1 0 1 sr} bdef /c7 { 0 1 1 sr} bdef 1 j 1 sg 0 0 6916 5185 PR 6 w 0 4225 5358 0 0 -4225 899 4613 4 MP PP -5358 0 0 4225 5358 0 0 -4225 899 4613 5 MP stroke DO 4 w 0 sg 899 4613 mt 899 388 L 899 388 mt 899 388 L 2096 4613 mt 2096 388 L 2096 388 mt 2096 388 L 3293 4613 mt 3293 388 L 3293 388 mt 3293 388 L 4489 4613 mt 4489 388 L 4489 388 mt 4489 388 L 5686 4613 mt 5686 388 L 5686 388 mt 5686 388 L 899 4613 mt 6257 4613 L 6257 4613 mt 6257 4613 L 899 3909 mt 6257 3909 L 6257 3909 mt 6257 3909 L 899 3205 mt 6257 3205 L 6257 3205 mt 6257 3205 L 899 2500 mt 6257 2500 L 6257 2500 mt 6257 2500 L 899 1796 mt 6257 1796 L 6257 1796 mt 6257 1796 L 899 1092 mt 6257 1092 L 6257 1092 mt 6257 1092 L SO 6 w 899 4613 mt 6257 4613 L 899 388 mt 6257 388 L 6257 4613 mt 6257 388 L 899 4613 mt 899 388 L 899 4613 mt 6257 4613 L 899 4613 mt 899 388 L 899 4613 mt 899 4586 L 899 388 mt 899 415 L DO 899 4613 mt 899 388 L 899 388 mt 899 388 L SO 899 4613 mt 899 4559 L 899 388 mt 899 442 L %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 204 FMSR 709 4900 mt (10) s %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 136 FMSR 935 4774 mt (-5) s 1259 4613 mt 1259 4586 L 1259 388 mt 1259 415 L DO 1259 4613 mt 1259 388 L 1259 388 mt 1259 388 L SO 1470 4613 mt 1470 4586 L 1470 388 mt 1470 415 L DO 1470 4613 mt 1470 388 L 1470 388 mt 1470 388 L SO 1620 4613 mt 1620 4586 L 1620 388 mt 1620 415 L DO 1620 4613 mt 1620 388 L 1620 388 mt 1620 388 L SO 1735 4613 mt 1735 4586 L 1735 388 mt 1735 415 L DO 1735 4613 mt 1735 388 L 1735 388 mt 1735 388 L SO 1830 4613 mt 1830 4586 L 1830 388 mt 1830 415 L DO 1830 4613 mt 1830 388 L 1830 388 mt 1830 388 L SO 1910 4613 mt 1910 4586 L 1910 388 mt 1910 415 L DO 1910 4613 mt 1910 388 L 1910 388 mt 1910 388 L SO 1980 4613 mt 1980 4586 L 1980 388 mt 1980 415 L DO 1980 4613 mt 1980 388 L 1980 388 mt 1980 388 L SO 2041 4613 mt 2041 4586 L 2041 388 mt 2041 415 L DO 2041 4613 mt 2041 388 L 2041 388 mt 2041 388 L SO 2096 4613 mt 2096 4586 L 2096 388 mt 2096 415 L DO 2096 4613 mt 2096 388 L 2096 388 mt 2096 388 L SO 2096 4613 mt 2096 4559 L 2096 388 mt 2096 442 L %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 204 FMSR 1906 4900 mt (10) s %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 136 FMSR 2132 4774 mt (-4) s 2456 4613 mt 2456 4586 L 2456 388 mt 2456 415 L DO 2456 4613 mt 2456 388 L 2456 388 mt 2456 388 L SO 2667 4613 mt 2667 4586 L 2667 388 mt 2667 415 L DO 2667 4613 mt 2667 388 L 2667 388 mt 2667 388 L SO 2816 4613 mt 2816 4586 L 2816 388 mt 2816 415 L DO 2816 4613 mt 2816 388 L 2816 388 mt 2816 388 L SO 2932 4613 mt 2932 4586 L 2932 388 mt 2932 415 L DO 2932 4613 mt 2932 388 L 2932 388 mt 2932 388 L SO 3027 4613 mt 3027 4586 L 3027 388 mt 3027 415 L DO 3027 4613 mt 3027 388 L 3027 388 mt 3027 388 L SO 3107 4613 mt 3107 4586 L 3107 388 mt 3107 415 L DO 3107 4613 mt 3107 388 L 3107 388 mt 3107 388 L SO 3177 4613 mt 3177 4586 L 3177 388 mt 3177 415 L DO 3177 4613 mt 3177 388 L 3177 388 mt 3177 388 L SO 3238 4613 mt 3238 4586 L 3238 388 mt 3238 415 L DO 3238 4613 mt 3238 388 L 3238 388 mt 3238 388 L SO 3293 4613 mt 3293 4586 L 3293 388 mt 3293 415 L DO 3293 4613 mt 3293 388 L 3293 388 mt 3293 388 L SO 3293 4613 mt 3293 4559 L 3293 388 mt 3293 442 L %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 204 FMSR 3103 4900 mt (10) s %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 136 FMSR 3329 4774 mt (-3) s 3653 4613 mt 3653 4586 L 3653 388 mt 3653 415 L DO 3653 4613 mt 3653 388 L 3653 388 mt 3653 388 L SO 3863 4613 mt 3863 4586 L 3863 388 mt 3863 415 L DO 3863 4613 mt 3863 388 L 3863 388 mt 3863 388 L SO 4013 4613 mt 4013 4586 L 4013 388 mt 4013 415 L DO 4013 4613 mt 4013 388 L 4013 388 mt 4013 388 L SO 4129 4613 mt 4129 4586 L 4129 388 mt 4129 415 L DO 4129 4613 mt 4129 388 L 4129 388 mt 4129 388 L SO 4224 4613 mt 4224 4586 L 4224 388 mt 4224 415 L DO 4224 4613 mt 4224 388 L 4224 388 mt 4224 388 L SO 4304 4613 mt 4304 4586 L 4304 388 mt 4304 415 L DO 4304 4613 mt 4304 388 L 4304 388 mt 4304 388 L SO 4373 4613 mt 4373 4586 L 4373 388 mt 4373 415 L DO 4373 4613 mt 4373 388 L 4373 388 mt 4373 388 L SO 4434 4613 mt 4434 4586 L 4434 388 mt 4434 415 L DO 4434 4613 mt 4434 388 L 4434 388 mt 4434 388 L SO 4489 4613 mt 4489 4586 L 4489 388 mt 4489 415 L DO 4489 4613 mt 4489 388 L 4489 388 mt 4489 388 L SO 4489 4613 mt 4489 4559 L 4489 388 mt 4489 442 L %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 204 FMSR 4299 4900 mt (10) s %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 136 FMSR 4525 4774 mt (-2) s 4850 4613 mt 4850 4586 L 4850 388 mt 4850 415 L DO 4850 4613 mt 4850 388 L 4850 388 mt 4850 388 L SO 5060 4613 mt 5060 4586 L 5060 388 mt 5060 415 L DO 5060 4613 mt 5060 388 L 5060 388 mt 5060 388 L SO 5210 4613 mt 5210 4586 L 5210 388 mt 5210 415 L DO 5210 4613 mt 5210 388 L 5210 388 mt 5210 388 L SO 5326 4613 mt 5326 4586 L 5326 388 mt 5326 415 L DO 5326 4613 mt 5326 388 L 5326 388 mt 5326 388 L SO 5421 4613 mt 5421 4586 L 5421 388 mt 5421 415 L DO 5421 4613 mt 5421 388 L 5421 388 mt 5421 388 L SO 5501 4613 mt 5501 4586 L 5501 388 mt 5501 415 L DO 5501 4613 mt 5501 388 L 5501 388 mt 5501 388 L SO 5570 4613 mt 5570 4586 L 5570 388 mt 5570 415 L DO 5570 4613 mt 5570 388 L 5570 388 mt 5570 388 L SO 5631 4613 mt 5631 4586 L 5631 388 mt 5631 415 L DO 5631 4613 mt 5631 388 L 5631 388 mt 5631 388 L SO 5686 4613 mt 5686 4586 L 5686 388 mt 5686 415 L DO 5686 4613 mt 5686 388 L 5686 388 mt 5686 388 L SO 5686 4613 mt 5686 4559 L 5686 388 mt 5686 442 L %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 204 FMSR 5496 4900 mt (10) s %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 136 FMSR 5722 4774 mt (-1) s 6046 4613 mt 6046 4586 L 6046 388 mt 6046 415 L DO 6046 4613 mt 6046 388 L 6046 388 mt 6046 388 L SO 6257 4613 mt 6257 4586 L 6257 388 mt 6257 415 L DO 6257 4613 mt 6257 388 L 6257 388 mt 6257 388 L SO 899 4613 mt 953 4613 L 6257 4613 mt 6203 4613 L %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 204 FMSR 751 4688 mt (0) s 899 3909 mt 953 3909 L 6257 3909 mt 6203 3909 L 581 3984 mt (0.1) s 899 3205 mt 953 3205 L 6257 3205 mt 6203 3205 L 581 3280 mt (0.2) s 899 2500 mt 953 2500 L 6257 2500 mt 6203 2500 L 581 2575 mt (0.3) s 899 1796 mt 953 1796 L 6257 1796 mt 6203 1796 L 581 1871 mt (0.4) s 899 1092 mt 953 1092 L 6257 1092 mt 6203 1092 L 581 1167 mt (0.5) s 899 388 mt 6257 388 L 899 4613 mt 6257 4613 L 899 4613 mt 899 388 L 6257 4613 mt 6257 388 L gs 899 388 5359 4226 MR c np -259 0 -260 -2 -260 -3 -260 -2 -260 -6 -260 -7 -260 -23 -260 -17 -259 -238 -260 -441 -260 -1340 -260 -341 -260 -312 -260 -40 -260 -110 -260 13 -259 -13 -260 -22 -260 -37 6103 4406 20 MP stroke gr 36 36 6103 4406 FO 36 36 5843 4369 FO 36 36 5583 4347 FO 36 36 5324 4334 FO 36 36 5064 4347 FO 36 36 4804 4237 FO 36 36 4544 4197 FO 36 36 4284 3885 FO 36 36 4024 3544 FO 36 36 3764 2204 FO 36 36 3504 1763 FO 36 36 3245 1525 FO 36 36 2985 1508 FO 36 36 2725 1485 FO 36 36 2465 1478 FO 36 36 2205 1472 FO 36 36 1945 1470 FO 36 36 1685 1467 FO 36 36 1425 1465 FO 36 36 1166 1465 FO gs 899 388 5359 4226 MR c np DA -259 -1 -260 1 -260 -3 -260 1 -260 -5 -260 -6 -260 -14 -260 -7 -259 517 -260 -301 -260 -1339 -260 -680 -260 -638 -260 -69 -260 -123 -260 -2 -259 -48 -260 -42 -260 -36 6103 4256 20 MP stroke -259 1 -260 -5 -260 -3 -260 -5 -260 -7 -260 -9 -260 -31 -260 -26 -259 -995 -260 -579 -260 -1343 -260 -2 -260 15 -260 -11 -260 -98 -260 30 -259 22 -260 -4 -260 -36 6103 4555 20 MP stroke gr DA %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 216 FMSR 3499 5113 mt (D) s 526 3301 mt -90 rotate (|Average Speed|) s 90 rotate SO end eplot %%EndObject graph 1 epage end showpage %%Trailer %%EOF %%EndDocument @endspecial 60 4200 a Fn(Fig.)26 b(B.9.)h(Absolute)e(v)-5 b(alue)25 b(of)h(a)m(v)m(erage)i(rate)f(of)f(c)m(hange)h(of)f Fa(\022)h Fn(for)f(the)g(normal)e(form)i(of)g(a)g(sup)s(ercritical)60 4313 y(pitc)m(hfork)f(bifurcation)g(\(33\))i(during)d(1000)k(time)e (units,)f(i.e.)h Fm(j)p Fa(\022)s Fn(\(1000\))12 b Fm(\000)g Fa(\022)s Fn(\(0\))p Fm(j)p Fa(=)p Fn(1000,)30 b(as)c(a)h(function)e (of)60 4426 y(noise)31 b(in)m(tensit)m(y)-8 b(,)32 b Fa(D)s Fn(.)f Fa(\025)d Fn(=)f(0)p Fa(:)p Fn(2.)33 b(The)e(v)-5 b(ariabilit)m(y)29 b(is)i(a)h(result)f(of)h(taking)f(m)m(ultiple)e (noise)i(realizations.)60 4539 y(The)f(dashed)f(lines)g(indicate)g Fm(\006)h Fn(one)h(standard)f(deviation.)f(Compare)i(with)e(Figures)g (B.3)j(and)d(B.5.)1795 5912 y Fi(32)p eop %%Page: 33 33 33 32 bop 240 3984 a @beginspecial 33 @llx 185 @lly 543 @urx 614 @ury 3888 @rwi @setspecial %%BeginDocument: redsp4.eps %!PS-Adobe-2.0 EPSF-1.2 %%Creator: MATLAB, The Mathworks, Inc. %%Title: redsp4.eps %%CreationDate: 07/16/ 1 14:52:39 %%DocumentNeededFonts: Helvetica %%DocumentProcessColors: Cyan Magenta Yellow Black %%Pages: 1 %%BoundingBox: 33 185 543 614 %%EndComments %%BeginProlog % MathWorks dictionary /MathWorks 150 dict begin % definition operators /bdef {bind def} bind def /ldef {load def} bind def /xdef {exch def} bdef /xstore {exch store} bdef % operator abbreviations /c /clip ldef /cc /concat ldef /cp /closepath ldef /gr /grestore ldef /gs /gsave ldef /mt /moveto ldef /np /newpath ldef /cm /currentmatrix ldef /sm /setmatrix ldef /rc {rectclip} bdef /rf {rectfill} bdef /rm /rmoveto ldef /rl /rlineto ldef /s /show ldef /sc {setcmykcolor} bdef /sr /setrgbcolor ldef /sg /setgray ldef /w /setlinewidth ldef /j /setlinejoin ldef /cap /setlinecap ldef % page state control /pgsv () def /bpage {/pgsv save def} bdef /epage {pgsv restore} bdef /bplot /gsave ldef /eplot {stroke grestore} bdef % orientation switch /portraitMode 0 def /landscapeMode 1 def % coordinate system mappings /dpi2point 0 def % font control /FontSize 0 def /FMS { /FontSize xstore %save size off stack findfont [FontSize 0 0 FontSize neg 0 0] makefont setfont }bdef /reencode { exch dup where {pop load} {pop StandardEncoding} ifelse exch dup 3 1 roll findfont dup length dict begin { 1 index /FID ne {def}{pop pop} ifelse } forall /Encoding exch def currentdict end definefont pop } bdef /isroman { findfont /CharStrings get /Agrave known } bdef /FMSR { 3 1 roll 1 index dup isroman {reencode} {pop pop} ifelse exch FMS } bdef /csm { 1 dpi2point div -1 dpi2point div scale neg translate landscapeMode eq {90 rotate} if } bdef % line types: solid, dotted, dashed, dotdash /SO { [] 0 setdash } bdef /DO { [.5 dpi2point mul 4 dpi2point mul] 0 setdash } bdef /DA { [6 dpi2point mul] 0 setdash } bdef /DD { [.5 dpi2point mul 4 dpi2point mul 6 dpi2point mul 4 dpi2point mul] 0 setdash } bdef % macros for lines and objects /L { lineto stroke } bdef /MP { 3 1 roll moveto 1 sub {rlineto} repeat } bdef /AP { {rlineto} repeat } bdef /PP { closepath eofill } bdef /DP { closepath stroke } bdef /MR { 4 -2 roll moveto dup 0 exch rlineto exch 0 rlineto neg 0 exch rlineto closepath } bdef /FR { MR stroke } bdef /PR { MR fill } bdef /L1i { { currentfile picstr readhexstring pop } image } bdef /tMatrix matrix def /MakeOval { newpath tMatrix currentmatrix pop translate scale 0 0 1 0 360 arc tMatrix setmatrix } bdef /FO { MakeOval stroke } bdef /PO { MakeOval fill } bdef /PD { currentlinecap 1 setlinecap 3 1 roll 2 copy moveto lineto stroke setlinecap } bdef /FA { newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arc tMatrix setmatrix stroke } bdef /PA { newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arc closepath tMatrix setmatrix fill } bdef /FAn { newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arcn tMatrix setmatrix stroke } bdef /PAn { newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arcn closepath tMatrix setmatrix fill } bdef currentdict end def %%EndProlog %%BeginSetup MathWorks begin 0 cap end %%EndSetup %%Page: 1 1 %%BeginPageSetup %%PageBoundingBox: 33 185 543 614 MathWorks begin bpage %%EndPageSetup %%BeginObject: graph1 1 bplot /dpi2point 12 def portraitMode 0216 7344 csm 182 -33 6125 5149 MR c np 88 dict begin %Colortable dictionary /c0 { 0 0 0 sr} bdef /c1 { 1 1 1 sr} bdef /c2 { 1 0 0 sr} bdef /c3 { 0 1 0 sr} bdef /c4 { 0 0 1 sr} bdef /c5 { 1 1 0 sr} bdef /c6 { 1 0 1 sr} bdef /c7 { 0 1 1 sr} bdef 1 j 1 sg 0 0 6916 5185 PR 6 w 0 4225 5358 0 0 -4225 899 4613 4 MP PP -5358 0 0 4225 5358 0 0 -4225 899 4613 5 MP stroke DO 4 w 0 sg 1197 4613 mt 1197 388 L 1197 388 mt 1197 388 L 2685 4613 mt 2685 388 L 2685 388 mt 2685 388 L 4173 4613 mt 4173 388 L 4173 388 mt 4173 388 L 5662 4613 mt 5662 388 L 5662 388 mt 5662 388 L 899 4613 mt 6257 4613 L 6257 4613 mt 6257 4613 L 899 4009 mt 6257 4009 L 6257 4009 mt 6257 4009 L 899 3406 mt 6257 3406 L 6257 3406 mt 6257 3406 L 899 2802 mt 6257 2802 L 6257 2802 mt 6257 2802 L 899 2199 mt 6257 2199 L 6257 2199 mt 6257 2199 L 899 1595 mt 6257 1595 L 6257 1595 mt 6257 1595 L 899 992 mt 6257 992 L 6257 992 mt 6257 992 L SO 6 w 899 4613 mt 6257 4613 L 899 388 mt 6257 388 L 6257 4613 mt 6257 388 L 899 4613 mt 899 388 L 899 4613 mt 6257 4613 L 899 4613 mt 899 388 L 1197 4613 mt 1197 4559 L 1197 388 mt 1197 442 L %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 216 FMSR 921 4849 mt (-0.5) s 2685 4613 mt 2685 4559 L 2685 388 mt 2685 442 L 2625 4849 mt (0) s 4173 4613 mt 4173 4559 L 4173 388 mt 4173 442 L 4023 4849 mt (0.5) s 5662 4613 mt 5662 4559 L 5662 388 mt 5662 442 L 5602 4849 mt (1) s 899 4613 mt 953 4613 L 6257 4613 mt 6203 4613 L 438 4693 mt (-0.2) s 899 4009 mt 953 4009 L 6257 4009 mt 6203 4009 L 744 4089 mt (0) s 899 3406 mt 953 3406 L 6257 3406 mt 6203 3406 L 564 3486 mt (0.2) s 899 2802 mt 953 2802 L 6257 2802 mt 6203 2802 L 564 2882 mt (0.4) s 899 2199 mt 953 2199 L 6257 2199 mt 6203 2199 L 564 2279 mt (0.6) s 899 1595 mt 953 1595 L 6257 1595 mt 6203 1595 L 564 1675 mt (0.8) s 899 992 mt 953 992 L 6257 992 mt 6203 992 L 744 1072 mt (1) s 899 388 mt 6257 388 L 899 4613 mt 6257 4613 L 899 4613 mt 899 388 L 6257 4613 mt 6257 388 L gs 899 388 5359 4226 MR c np 0 36 1420 3977 2 MP stroke 85 0 1377 3977 2 MP stroke 85 0 1377 4013 2 MP stroke 0 36 1643 3970 2 MP stroke 85 0 1601 3970 2 MP stroke 85 0 1601 4006 2 MP stroke 0 43 1866 3947 2 MP stroke 85 0 1824 3947 2 MP stroke 85 0 1824 3990 2 MP stroke 0 59 2090 3939 2 MP stroke 85 0 2047 3939 2 MP stroke 85 0 2047 3998 2 MP stroke 0 49 2313 3940 2 MP stroke 85 0 2270 3940 2 MP stroke 85 0 2270 3989 2 MP stroke 0 75 2536 3912 2 MP stroke 85 0 2494 3912 2 MP stroke 85 0 2494 3987 2 MP stroke 0 137 2759 3820 2 MP stroke 85 0 2717 3820 2 MP stroke 85 0 2717 3957 2 MP stroke 0 104 2983 3893 2 MP stroke 85 0 2940 3893 2 MP stroke 85 0 2940 3997 2 MP stroke 0 209 3206 3749 2 MP stroke 85 0 3163 3749 2 MP stroke 85 0 3163 3958 2 MP stroke 0 426 3429 3512 2 MP stroke 85 0 3387 3512 2 MP stroke 85 0 3387 3938 2 MP stroke 0 878 3652 2937 2 MP stroke 85 0 3610 2937 2 MP stroke 85 0 3610 3815 2 MP stroke 0 1178 3876 2347 2 MP stroke 85 0 3833 2347 2 MP stroke 85 0 3833 3525 2 MP stroke 0 1594 4099 1728 2 MP stroke 85 0 4056 1728 2 MP stroke 85 0 4056 3322 2 MP stroke 0 20 4322 1829 2 MP stroke 85 0 4280 1829 2 MP stroke 85 0 4280 1849 2 MP stroke 0 23 4545 1667 2 MP stroke 85 0 4503 1667 2 MP stroke 85 0 4503 1690 2 MP stroke 0 15 4769 1515 2 MP stroke 85 0 4726 1515 2 MP stroke 85 0 4726 1530 2 MP stroke 0 19 4992 1381 2 MP stroke 85 0 4949 1381 2 MP stroke 85 0 4949 1400 2 MP stroke 0 23 5215 1247 2 MP stroke 85 0 5173 1247 2 MP stroke 85 0 5173 1270 2 MP stroke 0 23 5438 1125 2 MP stroke 85 0 5396 1125 2 MP stroke 85 0 5396 1148 2 MP stroke 0 17 5662 1007 2 MP stroke 85 0 5619 1007 2 MP stroke 85 0 5619 1024 2 MP stroke gr 1395 3970 mt 1445 4020 L 1445 3970 mt 1395 4020 L 1618 3963 mt 1668 4013 L 1668 3963 mt 1618 4013 L 1841 3943 mt 1891 3993 L 1891 3943 mt 1841 3993 L 2065 3943 mt 2115 3993 L 2115 3943 mt 2065 3993 L 2288 3940 mt 2338 3990 L 2338 3940 mt 2288 3990 L 2511 3925 mt 2561 3975 L 2561 3925 mt 2511 3975 L 2734 3864 mt 2784 3914 L 2784 3864 mt 2734 3914 L 2958 3920 mt 3008 3970 L 3008 3920 mt 2958 3970 L 3181 3829 mt 3231 3879 L 3231 3829 mt 3181 3879 L 3404 3700 mt 3454 3750 L 3454 3700 mt 3404 3750 L 3627 3351 mt 3677 3401 L 3677 3351 mt 3627 3401 L 3851 2911 mt 3901 2961 L 3901 2911 mt 3851 2961 L 4074 2500 mt 4124 2550 L 4124 2500 mt 4074 2550 L 4297 1814 mt 4347 1864 L 4347 1814 mt 4297 1864 L 4520 1653 mt 4570 1703 L 4570 1653 mt 4520 1703 L 4744 1498 mt 4794 1548 L 4794 1498 mt 4744 1548 L 4967 1366 mt 5017 1416 L 5017 1366 mt 4967 1416 L 5190 1234 mt 5240 1284 L 5240 1234 mt 5190 1284 L 5413 1111 mt 5463 1161 L 5463 1111 mt 5413 1161 L 5637 991 mt 5687 1041 L 5687 991 mt 5637 1041 L gs 899 388 5359 4226 MR c np 0 5 1420 4004 2 MP stroke 85 0 1377 4004 2 MP stroke 85 0 1377 4009 2 MP stroke 0 4 1643 4004 2 MP stroke 85 0 1601 4004 2 MP stroke 85 0 1601 4008 2 MP stroke 0 9 1866 3999 2 MP stroke 85 0 1824 3999 2 MP stroke 85 0 1824 4008 2 MP stroke 0 10 2090 3998 2 MP stroke 85 0 2047 3998 2 MP stroke 85 0 2047 4008 2 MP stroke 0 9 2313 3997 2 MP stroke 85 0 2270 3997 2 MP stroke 85 0 2270 4006 2 MP stroke 0 32 2536 3976 2 MP stroke 85 0 2494 3976 2 MP stroke 85 0 2494 4008 2 MP stroke 0 229 2759 3574 2 MP stroke 85 0 2717 3574 2 MP stroke 85 0 2717 3803 2 MP stroke 0 18 2983 3059 2 MP stroke 85 0 2940 3059 2 MP stroke 85 0 2940 3077 2 MP stroke 0 10 3206 2744 2 MP stroke 85 0 3163 2744 2 MP stroke 85 0 3163 2754 2 MP stroke 0 4 3429 2500 2 MP stroke 85 0 3387 2500 2 MP stroke 85 0 3387 2504 2 MP stroke 0 5 3652 2288 2 MP stroke 85 0 3610 2288 2 MP stroke 85 0 3610 2293 2 MP stroke 0 4 3876 2100 2 MP stroke 85 0 3833 2100 2 MP stroke 85 0 3833 2104 2 MP stroke 0 2 4099 1930 2 MP stroke 85 0 4056 1930 2 MP stroke 85 0 4056 1932 2 MP stroke 0 2 4322 1771 2 MP stroke 85 0 4280 1771 2 MP stroke 85 0 4280 1773 2 MP stroke 0 2 4545 1623 2 MP stroke 85 0 4503 1623 2 MP stroke 85 0 4503 1625 2 MP stroke 0 4 4769 1483 2 MP stroke 85 0 4726 1483 2 MP stroke 85 0 4726 1487 2 MP stroke 0 2 4992 1351 2 MP stroke 85 0 4949 1351 2 MP stroke 85 0 4949 1353 2 MP stroke 0 2 5215 1226 2 MP stroke 85 0 5173 1226 2 MP stroke 85 0 5173 1228 2 MP stroke 0 2 5438 1106 2 MP stroke 85 0 5396 1106 2 MP stroke 85 0 5396 1108 2 MP stroke 0 1 5662 991 2 MP stroke 85 0 5619 991 2 MP stroke 85 0 5619 992 2 MP stroke gr 36 36 1420 4006 FO 36 36 1643 4006 FO 36 36 1866 4004 FO 36 36 2090 4003 FO 36 36 2313 4002 FO 36 36 2536 3992 FO 36 36 2759 3688 FO 36 36 2983 3068 FO 36 36 3206 2749 FO 36 36 3429 2502 FO 36 36 3652 2291 FO 36 36 3876 2102 FO 36 36 4099 1931 FO 36 36 4322 1772 FO 36 36 4545 1624 FO 36 36 4769 1485 FO 36 36 4992 1352 FO 36 36 5215 1227 FO 36 36 5438 1107 FO 36 36 5662 992 FO gs 899 388 5359 4226 MR c np 5 -2 4 -2 5 -2 4 -3 5 -2 4 -2 5 -2 4 -3 5 -2 4 -2 4 -3 5 -2 4 -2 5 -2 4 -3 5 -2 4 -2 5 -3 4 -2 5 -2 4 -3 5 -2 4 -2 5 -2 4 -3 5 -2 4 -2 4 -3 5 -2 4 -2 5 -3 4 -2 5 -2 4 -3 5 -2 4 -2 5 -3 4 -2 5 -2 4 -3 5 -2 4 -2 5 -3 4 -2 4 -2 5 -3 4 -2 5 -2 4 -3 5 -2 4 -2 5 -3 4 -2 5 -3 4 -2 5 -2 4 -3 5 -2 4 -2 5 -3 4 -2 4 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4 -3 5 -3 4 -3 5 -3 4 -2 4 -3 5 -3 4 -3 5 -3 4 -3 5 -3 4 -3 5 -3 4 -3 5 -3 4 -2 5 -3 4 -3 5 -3 4 -3 4 -3 5 -3 4 -3 5 -3 4 -3 5 -3 4 -3 5 -3 4 -3 5 -3 4 -3 5 -3 4 -3 5 -3 4 -3 5 -3 4 -3 4 -3 5 -3 4 -3 5 -3 4 -3 5 -3 4 -3 5 -3 4334 1763 100 MP stroke 4 -3 5 -3 4 -3 5 -3 4 -3 5 -3 4 -4 5 -3 4 -3 4 -3 5 -3 4 -3 5 -3 4 -3 5 -3 4 -3 5 -3 4 -4 5 -3 4 -3 5 -3 4 -3 5 -3 4 -3 5 -4 4 -3 4 -3 5 -3 4 -3 5 -3 4 -4 5 -3 4 -3 5 -3 4 -3 5 -3 4 -4 5 -3 4 -3 5 -3 4 -4 4 -3 5 -3 4 -3 5 -4 4 -3 5 -3 4 -3 5 -4 4 -3 5 -3 4 -3 5 -4 4 -3 5 -3 4 -4 5 -3 4 -3 4 -3 5 -4 4 -3 5 -3 4 -4 5 -3 4 -4 5 -3 4 -3 5 -4 4 -3 5 -3 4 -4 5 -3 4 -4 5 -3 4 -3 4 -4 5 -3 4 -4 5 -3 4 -3 5 -4 4 -3 5 -4 4 -3 5 -4 4 -3 5 -4 4 -3 5 -4 4 -3 4 -4 5 -3 4 -4 5 -3 4 -4 5 -3 4 -4 5 -3 4 -4 3892 2088 100 MP stroke 5 -3 4 -4 5 -4 4 -3 5 -4 4 -3 5 -4 4 -4 4 -3 5 -4 4 -3 5 -4 4 -4 5 -3 4 -4 5 -4 4 -3 5 -4 4 -4 5 -3 4 -4 5 -4 4 -4 5 -3 4 -4 4 -4 5 -4 4 -3 5 -4 4 -4 5 -4 4 -3 5 -4 4 -4 5 -4 4 -4 5 -3 4 -4 5 -4 4 -4 4 -4 5 -4 4 -4 5 -3 4 -4 5 -4 4 -4 5 -4 4 -4 5 -4 4 -4 5 -4 4 -4 5 -4 4 -4 5 -4 4 -4 4 -4 5 -4 4 -4 5 -4 4 -4 5 -4 4 -4 5 -4 4 -4 5 -4 4 -4 5 -5 4 -4 5 -4 4 -4 5 -4 4 -4 4 -4 5 -5 4 -4 5 -4 4 -4 5 -5 4 -4 5 -4 4 -4 5 -5 4 -4 5 -4 4 -4 5 -5 4 -4 4 -5 5 -4 4 -4 5 -5 4 -4 5 -4 4 -5 5 -4 4 -5 5 -4 3449 2480 100 MP stroke 4 -5 5 -4 4 -5 5 -4 4 -5 5 -4 4 -5 4 -4 5 -5 4 -5 5 -4 4 -5 5 -5 4 -4 5 -5 4 -5 5 -4 4 -5 5 -5 4 -4 5 -5 4 -5 5 -5 4 -5 4 -4 5 -5 4 -5 5 -5 4 -5 5 -5 4 -5 5 -5 4 -5 5 -5 4 -5 5 -5 4 -5 5 -5 4 -5 4 -5 5 -5 4 -5 5 -5 4 -6 5 -5 4 -5 5 -5 4 -6 5 -5 4 -5 5 -5 4 -6 5 -5 4 -6 5 -5 4 -5 4 -6 5 -5 4 -6 5 -5 4 -6 5 -6 4 -5 5 -6 4 -5 5 -6 4 -6 5 -6 4 -5 5 -6 4 -6 5 -6 4 -6 4 -6 5 -6 4 -6 5 -6 4 -6 5 -6 4 -6 5 -6 4 -6 5 -6 4 -7 5 -6 4 -6 5 -7 4 -6 5 -6 4 -7 4 -6 5 -7 4 -7 5 -6 4 -7 5 -7 4 -6 5 -7 4 -7 3007 3017 100 MP stroke 5 -7 4 -7 5 -7 4 -7 5 -7 4 -7 4 -8 5 -7 4 -7 5 -8 4 -7 5 -8 4 -7 5 -8 4 -8 5 -7 4 -8 5 -8 4 -8 5 -8 4 -8 5 -9 4 -8 4 -8 5 -9 4 -8 5 -9 4 -9 5 -9 4 -9 5 -9 4 -9 5 -9 4 -10 5 -9 4 -10 5 -10 4 -10 5 -10 4 -10 4 -10 5 -11 4 -11 5 -11 4 -11 5 -11 4 -12 5 -12 4 -12 5 -12 4 -13 5 -12 4 -14 5 -13 4 -14 4 -15 5 -15 4 -15 5 -16 4 -16 5 -18 4 -18 5 -19 4 -20 5 -21 4 -23 5 -25 4 -28 5 -31 4 -37 5 -48 4 -117 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 2564 4009 100 MP stroke 4 0 5 0 4 0 5 0 4 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 2122 4009 100 MP stroke 5 0 4 0 5 0 4 0 5 0 4 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 1679 4009 100 MP stroke 4 0 5 0 4 0 5 0 4 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 5 0 4 0 1237 4009 100 MP stroke 5 0 4 0 5 0 4 0 4 0 5 0 4 0 5 0 4 0 1197 4009 10 MP stroke gr %%IncludeResource: font Symbol /Symbol /ISOLatin1Encoding 216 FMSR 3519 5051 mt (l) s %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 216 FMSR 383 3283 mt -90 rotate (|Average speed|) s 90 rotate end eplot %%EndObject graph 1 epage end showpage %%Trailer %%EOF %%EndDocument @endspecial 60 4163 a Fn(Fig.)30 b(B.10.)h(Absolute)d(v)-5 b(alue)29 b(of)g(a)m(v)m(erage)j(rate)e(of)g(c)m(hange)g(of)g Fa(\022)h Fn(for)e(the)h(normal)e(form)h(of)g(a)h(sup)s(ercrit-)60 4276 y(ical)35 b(pitc)m(hfork)h(bifurcation)e(\(33\))k(during)c(1000)k (time)d(units)g(as)h(a)h(function)e(of)h Fa(\025)p Fn(.)h(\\o":)g Fa(D)h Fn(=)d(10)3540 4243 y Fc(\000)p Fq(4)3635 4276 y Fn(,)60 4389 y(\\x":)h Fa(D)g Fn(=)c(10)563 4356 y Fc(\000)p Fq(2)659 4389 y Fn(.)j(Solid)d(line:)1152 4311 y Fm(p)p 1228 4311 54 4 v 78 x Fa(\025)j Fn(for)f Fa(\025)f(>)g Fn(0,)j(0)f(otherwise.)f(Errorbars)g(indicate)g Fm(\006)h Fn(one)g(standard)60 4502 y(deviation.)1795 5912 y Fi(33)p eop %%Page: 34 34 34 33 bop 240 4825 a @beginspecial 33 @llx 59 @lly 553 @urx 752 @ury 3888 @rwi @setspecial %%BeginDocument: discdis.eps %!PS-Adobe-2.0 EPSF-1.2 %%Creator: MATLAB, The Mathworks, Inc. %%Title: temp.eps %%CreationDate: 03/22/ 1 13:42:04 %%DocumentNeededFonts: Helvetica %%DocumentProcessColors: Cyan Magenta Yellow Black %%Pages: 1 %%BoundingBox: 33 59 553 752 %%EndComments %%BeginProlog % MathWorks dictionary /MathWorks 150 dict begin % definition operators /bdef {bind def} bind def /ldef {load def} bind def /xdef {exch def} bdef /xstore {exch store} bdef % operator abbreviations /c /clip ldef /cc /concat ldef /cp /closepath ldef /gr /grestore ldef /gs /gsave ldef /mt /moveto ldef /np /newpath ldef /cm /currentmatrix ldef /sm /setmatrix ldef /rc {rectclip} bdef /rf {rectfill} bdef /rm /rmoveto ldef /rl /rlineto ldef /s /show ldef /sc {setcmykcolor} bdef /sr /setrgbcolor ldef /sg /setgray ldef /w /setlinewidth ldef /j /setlinejoin ldef /cap /setlinecap ldef % page state control /pgsv () def /bpage {/pgsv save def} bdef /epage {pgsv restore} bdef /bplot /gsave ldef /eplot {stroke grestore} bdef % orientation switch /portraitMode 0 def /landscapeMode 1 def % coordinate system mappings /dpi2point 0 def % font control /FontSize 0 def /FMS { /FontSize xstore %save size off stack findfont [FontSize 0 0 FontSize neg 0 0] makefont setfont }bdef /reencode { exch dup where {pop load} {pop StandardEncoding} ifelse exch dup 3 1 roll findfont dup length dict begin { 1 index /FID ne {def}{pop pop} ifelse } forall /Encoding exch def currentdict end definefont pop } bdef /isroman { findfont /CharStrings get /Agrave known } bdef /FMSR { 3 1 roll 1 index dup isroman {reencode} {pop pop} ifelse exch FMS } bdef /csm { 1 dpi2point div -1 dpi2point div scale neg translate landscapeMode eq {90 rotate} if } bdef % line types: solid, dotted, dashed, dotdash /SO { [] 0 setdash } bdef /DO { [.5 dpi2point mul 4 dpi2point mul] 0 setdash } bdef /DA { [6 dpi2point mul] 0 setdash } bdef /DD { [.5 dpi2point mul 4 dpi2point mul 6 dpi2point mul 4 dpi2point mul] 0 setdash } bdef % macros for lines and objects /L { lineto stroke } bdef /MP { 3 1 roll moveto 1 sub {rlineto} repeat } bdef /AP { {rlineto} repeat } bdef /PP { closepath eofill } bdef /DP { closepath stroke } bdef /MR { 4 -2 roll moveto dup 0 exch rlineto exch 0 rlineto neg 0 exch rlineto closepath } bdef /FR { MR stroke } bdef /PR { MR fill } bdef /L1i { { currentfile picstr readhexstring pop } image } bdef /tMatrix matrix def /MakeOval { newpath tMatrix currentmatrix pop translate scale 0 0 1 0 360 arc tMatrix setmatrix } bdef /FO { MakeOval stroke } bdef /PO { MakeOval fill } bdef /PD { currentlinecap 1 setlinecap 3 1 roll 2 copy moveto lineto stroke setlinecap } bdef /FA { newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arc tMatrix setmatrix stroke } bdef /PA { newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arc closepath tMatrix setmatrix fill } bdef /FAn { newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arcn tMatrix setmatrix stroke } bdef /PAn { newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arcn closepath tMatrix setmatrix fill } bdef currentdict end def %%EndProlog %%BeginSetup MathWorks begin 0 cap end %%EndSetup %%Page: 1 1 %%BeginPageSetup %%PageBoundingBox: 33 59 553 752 MathWorks begin bpage %%EndPageSetup %%BeginObject: graph1 1 bplot /dpi2point 12 def portraitMode 0216 9288 csm 189 259 6237 8313 MR c np 88 dict begin %Colortable dictionary /c0 { 0 0 0 sr} bdef /c1 { 1 1 1 sr} bdef /c2 { 1 0 0 sr} bdef /c3 { 0 1 0 sr} bdef /c4 { 0 0 1 sr} bdef /c5 { 1 1 0 sr} bdef /c6 { 1 0 1 sr} bdef /c7 { 0 1 1 sr} bdef 1 j 1 sg 0 0 6916 9073 PR 6 w 0 3119 5358 0 0 -3119 899 3799 4 MP PP -5358 0 0 3119 5358 0 0 -3119 899 3799 5 MP stroke DO 4 w SO 6 w 0 sg 899 3799 mt 6257 3799 L 899 680 mt 6257 680 L 6257 3799 mt 6257 680 L 899 3799 mt 899 680 L 899 3799 mt 6257 3799 L 899 3799 mt 899 680 L 899 3799 mt 899 3745 L 899 680 mt 899 734 L %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 216 FMSR 653 4035 mt (-60) s 1792 3799 mt 1792 3745 L 1792 680 mt 1792 734 L 1546 4035 mt (-40) s 2685 3799 mt 2685 3745 L 2685 680 mt 2685 734 L 2439 4035 mt (-20) s 3578 3799 mt 3578 3745 L 3578 680 mt 3578 734 L 3518 4035 mt (0) s 4471 3799 mt 4471 3745 L 4471 680 mt 4471 734 L 4351 4035 mt (20) s 5364 3799 mt 5364 3745 L 5364 680 mt 5364 734 L 5244 4035 mt (40) s 6257 3799 mt 6257 3745 L 6257 680 mt 6257 734 L 6137 4035 mt (60) s 899 3799 mt 953 3799 L 6257 3799 mt 6203 3799 L 744 3879 mt (0) s 899 3353 mt 953 3353 L 6257 3353 mt 6203 3353 L 444 3433 mt (0.05) s 899 2908 mt 953 2908 L 6257 2908 mt 6203 2908 L 564 2988 mt (0.1) s 899 2462 mt 953 2462 L 6257 2462 mt 6203 2462 L 444 2542 mt (0.15) s 899 2017 mt 953 2017 L 6257 2017 mt 6203 2017 L 564 2097 mt (0.2) s 899 1571 mt 953 1571 L 6257 1571 mt 6203 1571 L 444 1651 mt (0.25) s 899 1126 mt 953 1126 L 6257 1126 mt 6203 1126 L 564 1206 mt (0.3) s 899 680 mt 6257 680 L 899 3799 mt 6257 3799 L 899 3799 mt 899 680 L 6257 3799 mt 6257 680 L gs 899 680 5359 3120 MR c np 89 0 89 0 90 0 89 0 89 0 89 0 90 0 89 0 89 0 90 0 89 0 89 0 90 0 89 0 89 0 89 0 90 0 89 0 89 0 90 0 89 0 89 0 90 0 89 2668 89 -2321 89 7 90 5 89 4 89 1 90 0 89 -1 89 -4 90 -5 89 -7 89 2321 89 -2668 90 0 89 0 89 0 90 0 89 0 89 0 90 0 89 0 89 0 89 0 90 0 89 0 89 0 90 0 89 0 89 0 90 0 89 0 89 0 89 0 90 0 89 0 89 0 944 3799 60 MP stroke gr 36 36 944 3799 FO 36 36 1033 3799 FO 36 36 1122 3799 FO 36 36 1212 3799 FO 36 36 1301 3799 FO 36 36 1390 3799 FO 36 36 1479 3799 FO 36 36 1569 3799 FO 36 36 1658 3799 FO 36 36 1747 3799 FO 36 36 1837 3799 FO 36 36 1926 3799 FO 36 36 2015 3799 FO 36 36 2105 3799 FO 36 36 2194 3799 FO 36 36 2283 3799 FO 36 36 2372 3799 FO 36 36 2462 3799 FO 36 36 2551 3799 FO 36 36 2640 3799 FO 36 36 2730 3799 FO 36 36 2819 3799 FO 36 36 2908 3799 FO 36 36 2998 3799 FO 36 36 3087 1131 FO 36 36 3176 3452 FO 36 36 3265 3445 FO 36 36 3355 3440 FO 36 36 3444 3436 FO 36 36 3533 3435 FO 36 36 3623 3435 FO 36 36 3712 3436 FO 36 36 3801 3440 FO 36 36 3891 3445 FO 36 36 3980 3452 FO 36 36 4069 1131 FO 36 36 4158 3799 FO 36 36 4248 3799 FO 36 36 4337 3799 FO 36 36 4426 3799 FO 36 36 4516 3799 FO 36 36 4605 3799 FO 36 36 4694 3799 FO 36 36 4784 3799 FO 36 36 4873 3799 FO 36 36 4962 3799 FO 36 36 5051 3799 FO 36 36 5141 3799 FO 36 36 5230 3799 FO 36 36 5319 3799 FO 36 36 5409 3799 FO 36 36 5498 3799 FO 36 36 5587 3799 FO 36 36 5677 3799 FO 36 36 5766 3799 FO 36 36 5855 3799 FO 36 36 5944 3799 FO 36 36 6034 3799 FO 36 36 6123 3799 FO 36 36 6212 3799 FO gs 899 680 5359 3120 MR c np 89 0 89 0 90 0 89 0 89 0 89 0 90 0 89 0 89 0 90 0 89 0 89 0 90 0 89 0 89 0 89 0 90 0 89 1442 89 -1206 90 10 89 10 89 9 90 7 89 7 89 6 89 5 90 3 89 3 89 1 90 0 89 -1 89 -3 90 -3 89 -5 89 -6 89 -7 90 -7 89 -9 89 -10 90 -10 89 1206 89 -1442 90 0 89 0 89 0 89 0 90 0 89 0 89 0 90 0 89 0 89 0 90 0 89 0 89 0 89 0 90 0 89 0 89 0 944 3799 60 MP stroke gr 919 3774 mt 969 3824 L 969 3774 mt 919 3824 L 1008 3774 mt 1058 3824 L 1058 3774 mt 1008 3824 L 1097 3774 mt 1147 3824 L 1147 3774 mt 1097 3824 L 1187 3774 mt 1237 3824 L 1237 3774 mt 1187 3824 L 1276 3774 mt 1326 3824 L 1326 3774 mt 1276 3824 L 1365 3774 mt 1415 3824 L 1415 3774 mt 1365 3824 L 1454 3774 mt 1504 3824 L 1504 3774 mt 1454 3824 L 1544 3774 mt 1594 3824 L 1594 3774 mt 1544 3824 L 1633 3774 mt 1683 3824 L 1683 3774 mt 1633 3824 L 1722 3774 mt 1772 3824 L 1772 3774 mt 1722 3824 L 1812 3774 mt 1862 3824 L 1862 3774 mt 1812 3824 L 1901 3774 mt 1951 3824 L 1951 3774 mt 1901 3824 L 1990 3774 mt 2040 3824 L 2040 3774 mt 1990 3824 L 2080 3774 mt 2130 3824 L 2130 3774 mt 2080 3824 L 2169 3774 mt 2219 3824 L 2219 3774 mt 2169 3824 L 2258 3774 mt 2308 3824 L 2308 3774 mt 2258 3824 L 2347 3774 mt 2397 3824 L 2397 3774 mt 2347 3824 L 2437 3774 mt 2487 3824 L 2487 3774 mt 2437 3824 L 2526 2332 mt 2576 2382 L 2576 2332 mt 2526 2382 L 2615 3538 mt 2665 3588 L 2665 3538 mt 2615 3588 L 2705 3528 mt 2755 3578 L 2755 3528 mt 2705 3578 L 2794 3518 mt 2844 3568 L 2844 3518 mt 2794 3568 L 2883 3509 mt 2933 3559 L 2933 3509 mt 2883 3559 L 2973 3502 mt 3023 3552 L 3023 3502 mt 2973 3552 L 3062 3495 mt 3112 3545 L 3112 3495 mt 3062 3545 L 3151 3489 mt 3201 3539 L 3201 3489 mt 3151 3539 L 3240 3484 mt 3290 3534 L 3290 3484 mt 3240 3534 L 3330 3481 mt 3380 3531 L 3380 3481 mt 3330 3531 L 3419 3478 mt 3469 3528 L 3469 3478 mt 3419 3528 L 3508 3477 mt 3558 3527 L 3558 3477 mt 3508 3527 L 3598 3477 mt 3648 3527 L 3648 3477 mt 3598 3527 L 3687 3478 mt 3737 3528 L 3737 3478 mt 3687 3528 L 3776 3481 mt 3826 3531 L 3826 3481 mt 3776 3531 L 3866 3484 mt 3916 3534 L 3916 3484 mt 3866 3534 L 3955 3489 mt 4005 3539 L 4005 3489 mt 3955 3539 L 4044 3495 mt 4094 3545 L 4094 3495 mt 4044 3545 L 4133 3502 mt 4183 3552 L 4183 3502 mt 4133 3552 L 4223 3509 mt 4273 3559 L 4273 3509 mt 4223 3559 L 4312 3518 mt 4362 3568 L 4362 3518 mt 4312 3568 L 4401 3528 mt 4451 3578 L 4451 3528 mt 4401 3578 L 4491 3538 mt 4541 3588 L 4541 3538 mt 4491 3588 L 4580 2332 mt 4630 2382 L 4630 2332 mt 4580 2382 L 4669 3774 mt 4719 3824 L 4719 3774 mt 4669 3824 L 4759 3774 mt 4809 3824 L 4809 3774 mt 4759 3824 L 4848 3774 mt 4898 3824 L 4898 3774 mt 4848 3824 L 4937 3774 mt 4987 3824 L 4987 3774 mt 4937 3824 L 5026 3774 mt 5076 3824 L 5076 3774 mt 5026 3824 L 5116 3774 mt 5166 3824 L 5166 3774 mt 5116 3824 L 5205 3774 mt 5255 3824 L 5255 3774 mt 5205 3824 L 5294 3774 mt 5344 3824 L 5344 3774 mt 5294 3824 L 5384 3774 mt 5434 3824 L 5434 3774 mt 5384 3824 L 5473 3774 mt 5523 3824 L 5523 3774 mt 5473 3824 L 5562 3774 mt 5612 3824 L 5612 3774 mt 5562 3824 L 5652 3774 mt 5702 3824 L 5702 3774 mt 5652 3824 L 5741 3774 mt 5791 3824 L 5791 3774 mt 5741 3824 L 5830 3774 mt 5880 3824 L 5880 3774 mt 5830 3824 L 5919 3774 mt 5969 3824 L 5969 3774 mt 5919 3824 L 6009 3774 mt 6059 3824 L 6059 3774 mt 6009 3824 L 6098 3774 mt 6148 3824 L 6148 3774 mt 6098 3824 L 6187 3774 mt 6237 3824 L 6237 3774 mt 6187 3824 L gs 899 680 5359 3120 MR c np 89 0 89 0 90 309 89 -233 89 8 89 7 90 8 89 8 89 7 90 8 89 7 89 8 90 7 89 7 89 7 89 7 90 6 89 6 89 6 90 5 89 5 89 4 90 4 89 3 89 3 89 3 90 1 89 1 89 1 90 0 89 -1 89 -1 90 -1 89 -3 89 -3 89 -3 90 -4 89 -4 89 -5 90 -5 89 -6 89 -6 90 -6 89 -7 89 -7 89 -7 90 -7 89 -8 89 -7 90 -8 89 -7 89 -8 90 -8 89 -7 89 -8 89 233 90 -309 89 0 89 0 944 3799 60 MP stroke gr 0 j -41 71 -41 -71 82 0 903 3823 4 MP DP -41 71 -41 -71 82 0 992 3823 4 MP DP -41 71 -41 -71 82 0 1081 3823 4 MP DP -41 71 -41 -71 82 0 1171 3514 4 MP DP -41 71 -41 -71 82 0 1260 3747 4 MP DP -41 71 -41 -71 82 0 1349 3739 4 MP DP -41 71 -41 -71 82 0 1438 3732 4 MP DP -41 71 -41 -71 82 0 1528 3724 4 MP DP -41 71 -41 -71 82 0 1617 3716 4 MP DP -41 71 -41 -71 82 0 1706 3709 4 MP DP -41 71 -41 -71 82 0 1796 3701 4 MP DP -41 71 -41 -71 82 0 1885 3694 4 MP DP -41 71 -41 -71 82 0 1974 3686 4 MP DP -41 71 -41 -71 82 0 2064 3679 4 MP DP -41 71 -41 -71 82 0 2153 3672 4 MP DP -41 71 -41 -71 82 0 2242 3665 4 MP DP -41 71 -41 -71 82 0 2331 3658 4 MP DP -41 71 -41 -71 82 0 2421 3652 4 MP DP -41 71 -41 -71 82 0 2510 3646 4 MP DP -41 71 -41 -71 82 0 2599 3640 4 MP DP -41 71 -41 -71 82 0 2689 3635 4 MP DP -41 71 -41 -71 82 0 2778 3630 4 MP DP -41 71 -41 -71 82 0 2867 3626 4 MP DP -41 71 -41 -71 82 0 2957 3622 4 MP DP -41 71 -41 -71 82 0 3046 3619 4 MP DP -41 71 -41 -71 82 0 3135 3616 4 MP DP -41 71 -41 -71 82 0 3224 3613 4 MP DP -41 71 -41 -71 82 0 3314 3612 4 MP DP -41 71 -41 -71 82 0 3403 3611 4 MP DP -41 71 -41 -71 82 0 3492 3610 4 MP DP -41 71 -41 -71 82 0 3582 3610 4 MP DP -41 71 -41 -71 82 0 3671 3611 4 MP DP -41 71 -41 -71 82 0 3760 3612 4 MP DP -41 71 -41 -71 82 0 3850 3613 4 MP DP -41 71 -41 -71 82 0 3939 3616 4 MP DP -41 71 -41 -71 82 0 4028 3619 4 MP DP -41 71 -41 -71 82 0 4117 3622 4 MP DP -41 71 -41 -71 82 0 4207 3626 4 MP DP -41 71 -41 -71 82 0 4296 3630 4 MP DP -41 71 -41 -71 82 0 4385 3635 4 MP DP -41 71 -41 -71 82 0 4475 3640 4 MP DP -41 71 -41 -71 82 0 4564 3646 4 MP DP -41 71 -41 -71 82 0 4653 3652 4 MP DP -41 71 -41 -71 82 0 4743 3658 4 MP DP -41 71 -41 -71 82 0 4832 3665 4 MP DP -41 71 -41 -71 82 0 4921 3672 4 MP DP -41 71 -41 -71 82 0 5010 3679 4 MP DP -41 71 -41 -71 82 0 5100 3686 4 MP DP -41 71 -41 -71 82 0 5189 3694 4 MP DP -41 71 -41 -71 82 0 5278 3701 4 MP DP -41 71 -41 -71 82 0 5368 3709 4 MP DP -41 71 -41 -71 82 0 5457 3716 4 MP DP -41 71 -41 -71 82 0 5546 3724 4 MP DP -41 71 -41 -71 82 0 5636 3732 4 MP DP -41 71 -41 -71 82 0 5725 3739 4 MP DP -41 71 -41 -71 82 0 5814 3747 4 MP DP -41 71 -41 -71 82 0 5903 3514 4 MP DP -41 71 -41 -71 82 0 5993 3823 4 MP DP -41 71 -41 -71 82 0 6082 3823 4 MP DP -41 71 -41 -71 82 0 6171 3823 4 MP DP gs 899 680 5359 3120 MR c np gr 3524 4248 mt (x) s 390 2473 mt -90 rotate (P\(x\)) s 90 rotate 3245 508 mt (p=0.95) s 1 sg 0 1449 1486 0 0 -1449 4633 2310 4 MP PP -1486 0 0 1449 1486 0 0 -1449 4633 2310 5 MP stroke DO 4 w SO 6 w 0 sg 4633 2310 mt 6119 2310 L 4633 861 mt 6119 861 L 6119 2310 mt 6119 861 L 4633 2310 mt 4633 861 L 4633 2310 mt 6119 2310 L 4633 2310 mt 4633 861 L 4633 861 mt 6119 861 L 4633 2310 mt 6119 2310 L 4633 2310 mt 4633 861 L 6119 2310 mt 6119 861 L 5436 1302 mt (n=11) s gs 4633 861 1487 1450 MR c np 428 0 4740 1223 2 MP stroke gr 36 36 4740 1223 FO 36 36 5168 1223 FO gs 4633 861 1487 1450 MR c np gr 5436 1665 mt (n=23) s gs 4633 861 1487 1450 MR c np 428 0 4740 1586 2 MP stroke gr 4715 1561 mt 4765 1611 L 4765 1561 mt 4715 1611 L 5143 1561 mt 5193 1611 L 5193 1561 mt 5143 1611 L gs 4633 861 1487 1450 MR c np gr 5436 2027 mt (n=53) s gs 4633 861 1487 1450 MR c np 428 0 4740 1948 2 MP stroke gr -41 71 -41 -71 82 0 4699 1972 4 MP DP -41 71 -41 -71 82 0 5127 1972 4 MP DP gs 4633 861 1487 1450 MR c np gr 1 sg 0 3119 5358 0 0 -3119 899 8073 4 MP PP -5358 0 0 3119 5358 0 0 -3119 899 8073 5 MP stroke DO 4 w SO 6 w 0 sg 899 8073 mt 6257 8073 L 899 4954 mt 6257 4954 L 6257 8073 mt 6257 4954 L 899 8073 mt 899 4954 L 899 8073 mt 6257 8073 L 899 8073 mt 899 4954 L 899 8073 mt 899 8019 L 899 4954 mt 899 5008 L 653 8309 mt (-60) s 1792 8073 mt 1792 8019 L 1792 4954 mt 1792 5008 L 1546 8309 mt (-40) s 2685 8073 mt 2685 8019 L 2685 4954 mt 2685 5008 L 2439 8309 mt (-20) s 3578 8073 mt 3578 8019 L 3578 4954 mt 3578 5008 L 3518 8309 mt (0) s 4471 8073 mt 4471 8019 L 4471 4954 mt 4471 5008 L 4351 8309 mt (20) s 5364 8073 mt 5364 8019 L 5364 4954 mt 5364 5008 L 5244 8309 mt (40) s 6257 8073 mt 6257 8019 L 6257 4954 mt 6257 5008 L 6137 8309 mt (60) s 899 8073 mt 953 8073 L 6257 8073 mt 6203 8073 L 744 8153 mt (0) s 899 7098 mt 953 7098 L 6257 7098 mt 6203 7098 L 444 7178 mt (0.05) s 899 6124 mt 953 6124 L 6257 6124 mt 6203 6124 L 564 6204 mt (0.1) s 899 5149 mt 953 5149 L 6257 5149 mt 6203 5149 L 444 5229 mt (0.15) s 899 4954 mt 6257 4954 L 899 8073 mt 6257 8073 L 899 8073 mt 899 4954 L 6257 8073 mt 6257 4954 L gs 899 4954 5359 3120 MR c np 89 0 89 0 90 0 89 0 89 0 89 0 90 0 89 0 89 0 90 0 89 0 89 0 90 0 89 0 89 0 89 0 90 0 89 0 89 0 90 0 89 0 89 0 90 0 89 275 89 416 89 607 90 682 89 597 89 349 90 0 89 -349 89 -597 90 -682 89 -607 89 -416 89 -275 90 0 89 0 89 0 90 0 89 0 89 0 90 0 89 0 89 0 89 0 90 0 89 0 89 0 90 0 89 0 89 0 90 0 89 0 89 0 89 0 90 0 89 0 89 0 944 8073 60 MP stroke gr 36 36 944 8073 FO 36 36 1033 8073 FO 36 36 1122 8073 FO 36 36 1212 8073 FO 36 36 1301 8073 FO 36 36 1390 8073 FO 36 36 1479 8073 FO 36 36 1569 8073 FO 36 36 1658 8073 FO 36 36 1747 8073 FO 36 36 1837 8073 FO 36 36 1926 8073 FO 36 36 2015 8073 FO 36 36 2105 8073 FO 36 36 2194 8073 FO 36 36 2283 8073 FO 36 36 2372 8073 FO 36 36 2462 8073 FO 36 36 2551 8073 FO 36 36 2640 8073 FO 36 36 2730 8073 FO 36 36 2819 8073 FO 36 36 2908 8073 FO 36 36 2998 8073 FO 36 36 3087 7798 FO 36 36 3176 7382 FO 36 36 3265 6775 FO 36 36 3355 6093 FO 36 36 3444 5496 FO 36 36 3533 5147 FO 36 36 3623 5147 FO 36 36 3712 5496 FO 36 36 3801 6093 FO 36 36 3891 6775 FO 36 36 3980 7382 FO 36 36 4069 7798 FO 36 36 4158 8073 FO 36 36 4248 8073 FO 36 36 4337 8073 FO 36 36 4426 8073 FO 36 36 4516 8073 FO 36 36 4605 8073 FO 36 36 4694 8073 FO 36 36 4784 8073 FO 36 36 4873 8073 FO 36 36 4962 8073 FO 36 36 5051 8073 FO 36 36 5141 8073 FO 36 36 5230 8073 FO 36 36 5319 8073 FO 36 36 5409 8073 FO 36 36 5498 8073 FO 36 36 5587 8073 FO 36 36 5677 8073 FO 36 36 5766 8073 FO 36 36 5855 8073 FO 36 36 5944 8073 FO 36 36 6034 8073 FO 36 36 6123 8073 FO 36 36 6212 8073 FO gs 899 4954 5359 3120 MR c np 89 0 89 0 90 0 89 0 89 0 89 0 90 0 89 0 89 0 90 0 89 0 89 0 90 0 89 0 89 0 89 0 90 0 89 4 89 14 90 36 89 75 89 129 90 196 89 264 89 317 89 339 90 317 89 247 89 136 90 0 89 -136 89 -247 90 -317 89 -339 89 -317 89 -264 90 -196 89 -129 89 -75 90 -36 89 -14 89 -4 90 0 89 0 89 0 89 0 90 0 89 0 89 0 90 0 89 0 89 0 90 0 89 0 89 0 89 0 90 0 89 0 89 0 944 8073 60 MP stroke gr 919 8048 mt 969 8098 L 969 8048 mt 919 8098 L 1008 8048 mt 1058 8098 L 1058 8048 mt 1008 8098 L 1097 8048 mt 1147 8098 L 1147 8048 mt 1097 8098 L 1187 8048 mt 1237 8098 L 1237 8048 mt 1187 8098 L 1276 8048 mt 1326 8098 L 1326 8048 mt 1276 8098 L 1365 8048 mt 1415 8098 L 1415 8048 mt 1365 8098 L 1454 8048 mt 1504 8098 L 1504 8048 mt 1454 8098 L 1544 8048 mt 1594 8098 L 1594 8048 mt 1544 8098 L 1633 8048 mt 1683 8098 L 1683 8048 mt 1633 8098 L 1722 8048 mt 1772 8098 L 1772 8048 mt 1722 8098 L 1812 8048 mt 1862 8098 L 1862 8048 mt 1812 8098 L 1901 8048 mt 1951 8098 L 1951 8048 mt 1901 8098 L 1990 8048 mt 2040 8098 L 2040 8048 mt 1990 8098 L 2080 8048 mt 2130 8098 L 2130 8048 mt 2080 8098 L 2169 8048 mt 2219 8098 L 2219 8048 mt 2169 8098 L 2258 8048 mt 2308 8098 L 2308 8048 mt 2258 8098 L 2347 8048 mt 2397 8098 L 2397 8048 mt 2347 8098 L 2437 8048 mt 2487 8098 L 2487 8048 mt 2437 8098 L 2526 8044 mt 2576 8094 L 2576 8044 mt 2526 8094 L 2615 8030 mt 2665 8080 L 2665 8030 mt 2615 8080 L 2705 7994 mt 2755 8044 L 2755 7994 mt 2705 8044 L 2794 7919 mt 2844 7969 L 2844 7919 mt 2794 7969 L 2883 7790 mt 2933 7840 L 2933 7790 mt 2883 7840 L 2973 7594 mt 3023 7644 L 3023 7594 mt 2973 7644 L 3062 7330 mt 3112 7380 L 3112 7330 mt 3062 7380 L 3151 7013 mt 3201 7063 L 3201 7013 mt 3151 7063 L 3240 6674 mt 3290 6724 L 3290 6674 mt 3240 6724 L 3330 6357 mt 3380 6407 L 3380 6357 mt 3330 6407 L 3419 6110 mt 3469 6160 L 3469 6110 mt 3419 6160 L 3508 5974 mt 3558 6024 L 3558 5974 mt 3508 6024 L 3598 5974 mt 3648 6024 L 3648 5974 mt 3598 6024 L 3687 6110 mt 3737 6160 L 3737 6110 mt 3687 6160 L 3776 6357 mt 3826 6407 L 3826 6357 mt 3776 6407 L 3866 6674 mt 3916 6724 L 3916 6674 mt 3866 6724 L 3955 7013 mt 4005 7063 L 4005 7013 mt 3955 7063 L 4044 7330 mt 4094 7380 L 4094 7330 mt 4044 7380 L 4133 7594 mt 4183 7644 L 4183 7594 mt 4133 7644 L 4223 7790 mt 4273 7840 L 4273 7790 mt 4223 7840 L 4312 7919 mt 4362 7969 L 4362 7919 mt 4312 7969 L 4401 7994 mt 4451 8044 L 4451 7994 mt 4401 8044 L 4491 8030 mt 4541 8080 L 4541 8030 mt 4491 8080 L 4580 8044 mt 4630 8094 L 4630 8044 mt 4580 8094 L 4669 8048 mt 4719 8098 L 4719 8048 mt 4669 8098 L 4759 8048 mt 4809 8098 L 4809 8048 mt 4759 8098 L 4848 8048 mt 4898 8098 L 4898 8048 mt 4848 8098 L 4937 8048 mt 4987 8098 L 4987 8048 mt 4937 8098 L 5026 8048 mt 5076 8098 L 5076 8048 mt 5026 8098 L 5116 8048 mt 5166 8098 L 5166 8048 mt 5116 8098 L 5205 8048 mt 5255 8098 L 5255 8048 mt 5205 8098 L 5294 8048 mt 5344 8098 L 5344 8048 mt 5294 8098 L 5384 8048 mt 5434 8098 L 5434 8048 mt 5384 8098 L 5473 8048 mt 5523 8098 L 5523 8048 mt 5473 8098 L 5562 8048 mt 5612 8098 L 5612 8048 mt 5562 8098 L 5652 8048 mt 5702 8098 L 5702 8048 mt 5652 8098 L 5741 8048 mt 5791 8098 L 5791 8048 mt 5741 8098 L 5830 8048 mt 5880 8098 L 5880 8048 mt 5830 8098 L 5919 8048 mt 5969 8098 L 5969 8048 mt 5919 8098 L 6009 8048 mt 6059 8098 L 6059 8048 mt 6009 8098 L 6098 8048 mt 6148 8098 L 6148 8048 mt 6098 8098 L 6187 8048 mt 6237 8098 L 6237 8048 mt 6187 8098 L gs 899 4954 5359 3120 MR c np 89 0 89 0 90 0 89 0 89 0 89 0 90 0 89 0 89 1 90 0 89 2 89 4 90 6 89 11 89 18 89 27 90 40 89 55 89 73 90 93 89 112 89 131 90 143 89 150 89 148 89 135 90 112 89 81 89 42 90 0 89 -42 89 -81 90 -112 89 -135 89 -148 89 -150 90 -143 89 -131 89 -112 90 -93 89 -73 89 -55 90 -40 89 -27 89 -18 89 -11 90 -6 89 -4 89 -2 90 0 89 -1 89 0 90 0 89 0 89 0 89 0 90 0 89 0 89 0 944 8073 60 MP stroke gr -41 71 -41 -71 82 0 903 8097 4 MP DP -41 71 -41 -71 82 0 992 8097 4 MP DP -41 71 -41 -71 82 0 1081 8097 4 MP DP -41 71 -41 -71 82 0 1171 8097 4 MP DP -41 71 -41 -71 82 0 1260 8097 4 MP DP -41 71 -41 -71 82 0 1349 8097 4 MP DP -41 71 -41 -71 82 0 1438 8097 4 MP DP -41 71 -41 -71 82 0 1528 8097 4 MP DP -41 71 -41 -71 82 0 1617 8097 4 MP DP -41 71 -41 -71 82 0 1706 8096 4 MP DP -41 71 -41 -71 82 0 1796 8096 4 MP DP -41 71 -41 -71 82 0 1885 8094 4 MP DP -41 71 -41 -71 82 0 1974 8090 4 MP DP -41 71 -41 -71 82 0 2064 8084 4 MP DP -41 71 -41 -71 82 0 2153 8073 4 MP DP -41 71 -41 -71 82 0 2242 8055 4 MP DP -41 71 -41 -71 82 0 2331 8028 4 MP DP -41 71 -41 -71 82 0 2421 7988 4 MP DP -41 71 -41 -71 82 0 2510 7933 4 MP DP -41 71 -41 -71 82 0 2599 7860 4 MP DP -41 71 -41 -71 82 0 2689 7767 4 MP DP -41 71 -41 -71 82 0 2778 7655 4 MP DP -41 71 -41 -71 82 0 2867 7524 4 MP DP -41 71 -41 -71 82 0 2957 7381 4 MP DP -41 71 -41 -71 82 0 3046 7231 4 MP DP -41 71 -41 -71 82 0 3135 7083 4 MP DP -41 71 -41 -71 82 0 3224 6948 4 MP DP -41 71 -41 -71 82 0 3314 6836 4 MP DP -41 71 -41 -71 82 0 3403 6755 4 MP DP -41 71 -41 -71 82 0 3492 6713 4 MP DP -41 71 -41 -71 82 0 3582 6713 4 MP DP -41 71 -41 -71 82 0 3671 6755 4 MP DP -41 71 -41 -71 82 0 3760 6836 4 MP DP -41 71 -41 -71 82 0 3850 6948 4 MP DP -41 71 -41 -71 82 0 3939 7083 4 MP DP -41 71 -41 -71 82 0 4028 7231 4 MP DP -41 71 -41 -71 82 0 4117 7381 4 MP DP -41 71 -41 -71 82 0 4207 7524 4 MP DP -41 71 -41 -71 82 0 4296 7655 4 MP DP -41 71 -41 -71 82 0 4385 7767 4 MP DP -41 71 -41 -71 82 0 4475 7860 4 MP DP -41 71 -41 -71 82 0 4564 7933 4 MP DP -41 71 -41 -71 82 0 4653 7988 4 MP DP -41 71 -41 -71 82 0 4743 8028 4 MP DP -41 71 -41 -71 82 0 4832 8055 4 MP DP -41 71 -41 -71 82 0 4921 8073 4 MP DP -41 71 -41 -71 82 0 5010 8084 4 MP DP -41 71 -41 -71 82 0 5100 8090 4 MP DP -41 71 -41 -71 82 0 5189 8094 4 MP DP -41 71 -41 -71 82 0 5278 8096 4 MP DP -41 71 -41 -71 82 0 5368 8096 4 MP DP -41 71 -41 -71 82 0 5457 8097 4 MP DP -41 71 -41 -71 82 0 5546 8097 4 MP DP -41 71 -41 -71 82 0 5636 8097 4 MP DP -41 71 -41 -71 82 0 5725 8097 4 MP DP -41 71 -41 -71 82 0 5814 8097 4 MP DP -41 71 -41 -71 82 0 5903 8097 4 MP DP -41 71 -41 -71 82 0 5993 8097 4 MP DP -41 71 -41 -71 82 0 6082 8097 4 MP DP -41 71 -41 -71 82 0 6171 8097 4 MP DP gs 899 4954 5359 3120 MR c np gr 3524 8522 mt (x) s 390 6747 mt -90 rotate (P\(x\)) s 90 rotate 3305 4782 mt (p=0.7) s 1 sg 0 1449 1486 0 0 -1449 4633 6585 4 MP PP -1486 0 0 1449 1486 0 0 -1449 4633 6585 5 MP stroke DO 4 w SO 6 w 0 sg 4633 6585 mt 6119 6585 L 4633 5136 mt 6119 5136 L 6119 6585 mt 6119 5136 L 4633 6585 mt 4633 5136 L 4633 6585 mt 6119 6585 L 4633 6585 mt 4633 5136 L 4633 5136 mt 6119 5136 L 4633 6585 mt 6119 6585 L 4633 6585 mt 4633 5136 L 6119 6585 mt 6119 5136 L 5436 5577 mt (n=11) s gs 4633 5136 1487 1450 MR c np 428 0 4740 5498 2 MP stroke gr 36 36 4740 5498 FO 36 36 5168 5498 FO gs 4633 5136 1487 1450 MR c np gr 5436 5940 mt (n=23) s gs 4633 5136 1487 1450 MR c np 428 0 4740 5861 2 MP stroke gr 4715 5836 mt 4765 5886 L 4765 5836 mt 4715 5886 L 5143 5836 mt 5193 5886 L 5193 5836 mt 5143 5886 L gs 4633 5136 1487 1450 MR c np gr 5436 6302 mt (n=53) s gs 4633 5136 1487 1450 MR c np 428 0 4740 6223 2 MP stroke gr -41 71 -41 -71 82 0 4699 6247 4 MP DP -41 71 -41 -71 82 0 5127 6247 4 MP DP gs 4633 5136 1487 1450 MR c np gr end eplot %%EndObject graph 1 epage end showpage %%Trailer %%EOF %%EndDocument @endspecial 60 5004 a Fn(Fig.)40 b(B.11.)i Fa(P)13 b Fn(\()p Fa(x)p Fn(\))41 b(for)e(the)i(discrete{time)f(p)s(ersisten)m(t) f(random)g(w)m(alk)h(on)g(a)g(lattice,)h(as)f(calculated)60 5117 y(using)31 b(\(39\)-\(46\))36 b(at)d(di\013eren)m(t)f(v)-5 b(alues)31 b(of)i Fa(x)f Fn(for)g Fa(p)c Fn(=)h(0)p Fa(:)p Fn(95)34 b(\(top\))f(and)f Fa(p)c Fn(=)g(0)p Fa(:)p Fn(7)34 b(\(b)s(ottom\).)f(Only)e(o)s(dd)60 5230 y(v)-5 b(alues)30 b(of)g Fa(x)h Fn(are)f(used,)g(as)h Fa(P)13 b Fn(\()p Fa(x)p Fn(\))26 b(=)f(0)30 b(for)g(ev)m(en)i Fa(x)p Fn(.)1795 5912 y Fi(34)p eop %%Page: 35 35 35 34 bop 240 3956 a @beginspecial 43 @llx 180 @lly 589 @urx 614 @ury 3888 @rwi @setspecial %%BeginDocument: spranddis.eps %!PS-Adobe-2.0 EPSF-1.2 %%Creator: MATLAB, The Mathworks, Inc. %%Title: temp.eps %%CreationDate: 03/27/ 1 13:40:33 %%DocumentNeededFonts: Helvetica %%DocumentProcessColors: Cyan Magenta Yellow Black %%Pages: 1 %%BoundingBox: 43 180 589 614 %%EndComments %%BeginProlog % MathWorks dictionary /MathWorks 150 dict begin % definition operators /bdef {bind def} bind def /ldef {load def} bind def /xdef {exch def} bdef /xstore {exch store} bdef % operator abbreviations /c /clip ldef /cc /concat ldef /cp /closepath ldef /gr /grestore ldef /gs /gsave ldef /mt /moveto ldef /np /newpath ldef /cm /currentmatrix ldef /sm /setmatrix ldef /rc {rectclip} bdef /rf {rectfill} bdef /rm /rmoveto ldef /rl /rlineto ldef /s /show ldef /sc {setcmykcolor} bdef /sr /setrgbcolor ldef /sg /setgray ldef /w /setlinewidth ldef /j /setlinejoin ldef /cap /setlinecap ldef % page state control /pgsv () def /bpage {/pgsv save def} bdef /epage {pgsv restore} bdef /bplot /gsave ldef /eplot {stroke grestore} bdef % orientation switch /portraitMode 0 def /landscapeMode 1 def % coordinate system mappings /dpi2point 0 def % font control /FontSize 0 def /FMS { /FontSize xstore %save size off stack findfont [FontSize 0 0 FontSize neg 0 0] makefont setfont }bdef /reencode { exch dup where {pop load} {pop StandardEncoding} ifelse exch dup 3 1 roll findfont dup length dict begin { 1 index /FID ne {def}{pop pop} ifelse } forall /Encoding exch def currentdict end definefont pop } bdef /isroman { findfont /CharStrings get /Agrave known } bdef /FMSR { 3 1 roll 1 index dup isroman {reencode} {pop pop} ifelse exch FMS } bdef /csm { 1 dpi2point div -1 dpi2point div scale neg translate landscapeMode eq {90 rotate} if } bdef % line types: solid, dotted, dashed, dotdash /SO { [] 0 setdash } bdef /DO { [.5 dpi2point mul 4 dpi2point mul] 0 setdash } bdef /DA { [6 dpi2point mul] 0 setdash } bdef /DD { [.5 dpi2point mul 4 dpi2point mul 6 dpi2point mul 4 dpi2point mul] 0 setdash } bdef % macros for lines and objects /L { lineto stroke } bdef /MP { 3 1 roll moveto 1 sub {rlineto} repeat } bdef /AP { {rlineto} repeat } bdef /PP { closepath eofill } bdef /DP { closepath stroke } bdef /MR { 4 -2 roll moveto dup 0 exch rlineto exch 0 rlineto neg 0 exch rlineto closepath } bdef /FR { MR stroke } bdef /PR { MR fill } bdef /L1i { { currentfile picstr readhexstring pop } image } bdef /tMatrix matrix def /MakeOval { newpath tMatrix currentmatrix pop translate scale 0 0 1 0 360 arc tMatrix setmatrix } bdef /FO { MakeOval stroke } bdef /PO { MakeOval fill } bdef /PD { currentlinecap 1 setlinecap 3 1 roll 2 copy moveto lineto stroke setlinecap } bdef /FA { newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arc tMatrix setmatrix stroke } bdef /PA { newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arc closepath tMatrix setmatrix fill } bdef /FAn { newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arcn tMatrix setmatrix stroke } bdef /PAn { newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arcn closepath 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36 4192 3963 FO 36 36 4130 3912 FO 36 36 4068 3854 FO 36 36 4006 3788 FO 36 36 3944 3714 FO 36 36 3882 3628 FO 36 36 3819 3529 FO 36 36 3757 3414 FO 36 36 3695 3280 FO 36 36 3633 3124 FO 36 36 3571 2944 FO 36 36 3509 2739 FO 36 36 3447 2511 FO 36 36 3385 2270 FO 36 36 3323 2029 FO 36 36 3261 1802 FO 36 36 3199 1605 FO 36 36 3137 1444 FO 36 36 3075 1321 FO 36 36 3013 1234 FO 36 36 2951 1176 FO 36 36 2889 1139 FO 36 36 2827 1117 FO 36 36 2765 1105 FO 36 36 2703 1098 FO 36 36 2640 1095 FO 36 36 2578 1093 FO 36 36 2516 1093 FO 36 36 2454 1092 FO 36 36 2392 1092 FO 36 36 2330 1092 FO 36 36 2268 1092 FO 36 36 2206 1092 FO 36 36 2144 1092 FO 36 36 2082 1092 FO 36 36 2020 1092 FO 36 36 1958 1092 FO 36 36 1896 1092 FO 36 36 1834 1092 FO 36 36 1772 1092 FO 36 36 1710 1092 FO 36 36 1648 1092 FO 36 36 1586 1092 FO 36 36 1524 1092 FO 36 36 1461 1092 FO 36 36 1399 1092 FO 36 36 1337 1092 FO 36 36 1275 1092 FO 36 36 1213 1092 FO 36 36 1151 1092 FO 36 36 1089 1092 FO 36 36 1027 1092 FO 36 36 965 1092 FO 36 36 903 1092 FO gs 899 388 5359 4226 MR c np DA -62 0 -62 0 -62 0 -62 0 -62 0 -62 0 -62 0 -62 0 -62 0 -62 0 -62 0 -62 0 -62 0 -62 0 -63 0 -62 0 -62 0 -62 0 -62 0 -62 0 -62 0 -62 0 -62 0 -62 0 -62 1 -62 0 -62 2 -62 3 -62 4 -62 8 -62 13 -62 18 -62 26 -63 36 -62 47 -62 57 -62 66 -62 70 -62 67 -62 50 -62 18 -62 -28 -62 -87 -62 -151 -62 -209 -62 -250 -62 -270 -62 -271 -62 -256 -62 -234 -62 -209 -62 -185 -63 -162 -62 -142 -62 -126 -62 -110 -62 -98 -62 -88 -62 -78 -62 -69 -62 -64 -62 -57 -62 -52 -62 -47 -62 -43 -62 -40 -62 -37 -62 -33 -62 -32 -62 -29 -62 -27 -62 -25 -63 -24 -62 -22 -62 -21 -62 -20 -62 -18 -62 -17 -62 -17 -62 -15 -62 -15 -62 -14 -62 -13 -62 -12 -62 -12 -62 -12 -62 -10 -62 -10 -62 -10 -62 -9 -62 -9 -63 -9 -62 -8 -62 -7 -62 -7 -62 -7 -62 -7 -62 -6 -62 -6 6736 4452 100 MP stroke -62 0 -62 0 -62 0 -62 0 -62 0 -62 0 -62 0 -62 0 -62 0 -62 0 -62 0 -62 0 -62 0 -62 0 -63 0 -62 0 -62 0 -62 0 -62 0 -62 0 -62 0 -62 0 -62 0 -62 0 -62 -1 -62 -1 -62 -1 -62 -3 -62 -5 -62 -8 -62 -13 -62 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Fn(,)g(is)g(giv)m(en)h(b)m(y)f Fa(p)g Fn(=)g(1)11 b Fm(\000)g Fa(e)3445 4216 y Fc(\000)p Fq(1)p Ff(=D)3635 4249 y Fn(.)60 4361 y(The)21 b(dashed)g(lines)f (indicate)g Fm(\006)i Fn(one)g(standard)e(deviation.)h(Compare)h(with)e (Figures)h(B.3,)i(B.5)g(and)e(B.9.)1795 5912 y Fi(35)p eop %%Page: 36 36 36 35 bop 240 4011 a @beginspecial 46 @llx 182 @lly 543 @urx 612 @ury 3888 @rwi @setspecial %%BeginDocument: sprandcon.eps %!PS-Adobe-2.0 EPSF-1.2 %%Creator: MATLAB, The Mathworks, Inc. %%Title: fig5.eps %%CreationDate: 05/29/ 1 13:48:37 %%DocumentNeededFonts: Helvetica %%DocumentProcessColors: Cyan Magenta Yellow Black %%Pages: 1 %%BoundingBox: 46 182 543 612 %%EndComments %%BeginProlog % MathWorks dictionary /MathWorks 150 dict begin % definition operators /bdef {bind def} bind def /ldef {load def} bind def /xdef {exch def} bdef /xstore {exch store} bdef % operator abbreviations /c /clip ldef /cc /concat ldef /cp /closepath ldef /gr /grestore ldef /gs /gsave ldef /mt /moveto ldef /np /newpath ldef /cm /currentmatrix ldef /sm /setmatrix ldef /rc {rectclip} bdef /rf {rectfill} bdef /rm /rmoveto ldef /rl /rlineto ldef /s /show ldef /sc {setcmykcolor} bdef /sr /setrgbcolor ldef /sg /setgray ldef /w /setlinewidth ldef /j /setlinejoin ldef /cap /setlinecap ldef % page state control /pgsv () def /bpage {/pgsv save def} bdef /epage {pgsv restore} bdef /bplot /gsave ldef /eplot {stroke grestore} bdef % orientation switch /portraitMode 0 def /landscapeMode 1 def % coordinate system mappings /dpi2point 0 def % font control /FontSize 0 def /FMS { /FontSize xstore %save size off stack findfont [FontSize 0 0 FontSize neg 0 0] makefont setfont }bdef /reencode { exch dup where {pop load} {pop StandardEncoding} ifelse exch dup 3 1 roll findfont dup length dict begin { 1 index /FID ne {def}{pop pop} ifelse } forall /Encoding exch def currentdict end definefont pop } bdef /isroman { findfont /CharStrings get /Agrave known } bdef /FMSR { 3 1 roll 1 index dup isroman {reencode} {pop pop} ifelse exch FMS } bdef /csm { 1 dpi2point div -1 dpi2point div scale neg translate landscapeMode eq {90 rotate} if } bdef % line types: solid, dotted, dashed, dotdash /SO { [] 0 setdash } bdef /DO { [.5 dpi2point mul 4 dpi2point mul] 0 setdash } bdef /DA { [6 dpi2point mul] 0 setdash } bdef /DD { [.5 dpi2point mul 4 dpi2point mul 6 dpi2point mul 4 dpi2point mul] 0 setdash } bdef % macros for lines and objects /L { lineto stroke } bdef /MP { 3 1 roll moveto 1 sub {rlineto} repeat } bdef /AP { {rlineto} repeat } bdef /PP { closepath eofill } bdef /DP { closepath stroke } bdef /MR { 4 -2 roll moveto dup 0 exch rlineto exch 0 rlineto neg 0 exch rlineto closepath } bdef /FR { MR stroke } bdef /PR { MR fill } bdef /L1i { { currentfile picstr readhexstring pop } image } bdef /tMatrix matrix def /MakeOval { newpath tMatrix currentmatrix pop translate scale 0 0 1 0 360 arc tMatrix setmatrix } bdef /FO { MakeOval stroke } bdef /PO { MakeOval fill } bdef /PD { currentlinecap 1 setlinecap 3 1 roll 2 copy moveto lineto stroke setlinecap } bdef /FA { newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arc tMatrix setmatrix stroke } bdef /PA { newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arc closepath tMatrix setmatrix fill } bdef /FAn { newpath tMatrix currentmatrix pop translate scale 0 0 1 5 -2 roll arcn tMatrix setmatrix stroke } bdef /PAn { newpath tMatrix currentmatrix pop translate 0 0 moveto scale 0 0 1 5 -2 roll arcn closepath tMatrix setmatrix fill } bdef currentdict end def %%EndProlog %%BeginSetup MathWorks begin 0 cap end %%EndSetup %%Page: 1 1 %%BeginPageSetup %%PageBoundingBox: 46 182 543 612 MathWorks begin bpage %%EndPageSetup %%BeginObject: graph1 1 bplot /dpi2point 12 def portraitMode 0216 7344 csm 337 -11 5970 5162 MR c np 88 dict begin %Colortable dictionary /c0 { 0 0 0 sr} bdef /c1 { 1 1 1 sr} bdef /c2 { 1 0 0 sr} bdef /c3 { 0 1 0 sr} bdef /c4 { 0 0 1 sr} bdef /c5 { 1 1 0 sr} bdef /c6 { 1 0 1 sr} bdef /c7 { 0 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mt 3238 4586 L 3238 388 mt 3238 415 L DO 3238 4613 mt 3238 388 L 3238 388 mt 3238 388 L SO 3293 4613 mt 3293 4586 L 3293 388 mt 3293 415 L DO 3293 4613 mt 3293 388 L 3293 388 mt 3293 388 L SO 3293 4613 mt 3293 4559 L 3293 388 mt 3293 442 L %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 204 FMSR 3103 4900 mt (10) s %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 136 FMSR 3329 4774 mt (-3) s 3653 4613 mt 3653 4586 L 3653 388 mt 3653 415 L DO 3653 4613 mt 3653 388 L 3653 388 mt 3653 388 L SO 3863 4613 mt 3863 4586 L 3863 388 mt 3863 415 L DO 3863 4613 mt 3863 388 L 3863 388 mt 3863 388 L SO 4013 4613 mt 4013 4586 L 4013 388 mt 4013 415 L DO 4013 4613 mt 4013 388 L 4013 388 mt 4013 388 L SO 4129 4613 mt 4129 4586 L 4129 388 mt 4129 415 L DO 4129 4613 mt 4129 388 L 4129 388 mt 4129 388 L SO 4224 4613 mt 4224 4586 L 4224 388 mt 4224 415 L DO 4224 4613 mt 4224 388 L 4224 388 mt 4224 388 L SO 4304 4613 mt 4304 4586 L 4304 388 mt 4304 415 L DO 4304 4613 mt 4304 388 L 4304 388 mt 4304 388 L SO 4373 4613 mt 4373 4586 L 4373 388 mt 4373 415 L DO 4373 4613 mt 4373 388 L 4373 388 mt 4373 388 L SO 4434 4613 mt 4434 4586 L 4434 388 mt 4434 415 L DO 4434 4613 mt 4434 388 L 4434 388 mt 4434 388 L SO 4489 4613 mt 4489 4586 L 4489 388 mt 4489 415 L DO 4489 4613 mt 4489 388 L 4489 388 mt 4489 388 L SO 4489 4613 mt 4489 4559 L 4489 388 mt 4489 442 L %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 204 FMSR 4299 4900 mt (10) s %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 136 FMSR 4525 4774 mt (-2) s 4850 4613 mt 4850 4586 L 4850 388 mt 4850 415 L DO 4850 4613 mt 4850 388 L 4850 388 mt 4850 388 L SO 5060 4613 mt 5060 4586 L 5060 388 mt 5060 415 L DO 5060 4613 mt 5060 388 L 5060 388 mt 5060 388 L SO 5210 4613 mt 5210 4586 L 5210 388 mt 5210 415 L DO 5210 4613 mt 5210 388 L 5210 388 mt 5210 388 L SO 5326 4613 mt 5326 4586 L 5326 388 mt 5326 415 L DO 5326 4613 mt 5326 388 L 5326 388 mt 5326 388 L SO 5421 4613 mt 5421 4586 L 5421 388 mt 5421 415 L DO 5421 4613 mt 5421 388 L 5421 388 mt 5421 388 L SO 5501 4613 mt 5501 4586 L 5501 388 mt 5501 415 L DO 5501 4613 mt 5501 388 L 5501 388 mt 5501 388 L SO 5570 4613 mt 5570 4586 L 5570 388 mt 5570 415 L DO 5570 4613 mt 5570 388 L 5570 388 mt 5570 388 L SO 5631 4613 mt 5631 4586 L 5631 388 mt 5631 415 L DO 5631 4613 mt 5631 388 L 5631 388 mt 5631 388 L SO 5686 4613 mt 5686 4586 L 5686 388 mt 5686 415 L DO 5686 4613 mt 5686 388 L 5686 388 mt 5686 388 L SO 5686 4613 mt 5686 4559 L 5686 388 mt 5686 442 L %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 204 FMSR 5496 4900 mt (10) s %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 136 FMSR 5722 4774 mt (-1) s 6046 4613 mt 6046 4586 L 6046 388 mt 6046 415 L DO 6046 4613 mt 6046 388 L 6046 388 mt 6046 388 L SO 6257 4613 mt 6257 4586 L 6257 388 mt 6257 415 L DO 6257 4613 mt 6257 388 L 6257 388 mt 6257 388 L SO 899 4613 mt 953 4613 L 6257 4613 mt 6203 4613 L %%IncludeResource: font Helvetica /Helvetica /ISOLatin1Encoding 204 FMSR 751 4688 mt (0) s 899 3909 mt 953 3909 L 6257 3909 mt 6203 3909 L 581 3984 mt (0.1) s 899 3205 mt 953 3205 L 6257 3205 mt 6203 3205 L 581 3280 mt (0.2) s 899 2500 mt 953 2500 L 6257 2500 mt 6203 2500 L 581 2575 mt (0.3) s 899 1796 mt 953 1796 L 6257 1796 mt 6203 1796 L 581 1871 mt (0.4) s 899 1092 mt 953 1092 L 6257 1092 mt 6203 1092 L 581 1167 mt (0.5) s 899 388 mt 6257 388 L 899 4613 mt 6257 4613 L 899 4613 mt 899 388 L 6257 4613 mt 6257 388 L gs 899 388 5359 4226 MR c np 98 1 98 1 97 2 98 2 98 2 97 2 98 3 98 4 98 5 97 5 98 7 98 9 97 10 98 13 98 16 97 20 98 26 98 33 97 42 98 55 98 73 98 99 97 136 98 193 98 273 97 378 98 457 98 425 97 282 98 135 98 47 98 12 97 2 98 0 98 0 97 0 98 0 98 0 97 0 98 0 98 0 97 0 98 0 98 0 98 0 97 0 98 0 98 0 97 0 1378 1464 50 MP stroke gr 36 36 1378 1464 FO 36 36 1475 1464 FO 36 36 1573 1464 FO 36 36 1671 1464 FO 36 36 1768 1464 FO 36 36 1866 1464 FO 36 36 1964 1464 FO 36 36 2062 1464 FO 36 36 2159 1464 FO 36 36 2257 1464 FO 36 36 2355 1464 FO 36 36 2452 1464 FO 36 36 2550 1464 FO 36 36 2648 1464 FO 36 36 2745 1464 FO 36 36 2843 1464 FO 36 36 2941 1464 FO 36 36 3038 1466 FO 36 36 3136 1478 FO 36 36 3234 1525 FO 36 36 3332 1660 FO 36 36 3429 1942 FO 36 36 3527 2367 FO 36 36 3625 2824 FO 36 36 3722 3202 FO 36 36 3820 3475 FO 36 36 3918 3668 FO 36 36 4015 3804 FO 36 36 4113 3903 FO 36 36 4211 3976 FO 36 36 4309 4031 FO 36 36 4406 4073 FO 36 36 4504 4106 FO 36 36 4602 4132 FO 36 36 4699 4152 FO 36 36 4797 4168 FO 36 36 4895 4181 FO 36 36 4992 4191 FO 36 36 5090 4200 FO 36 36 5188 4207 FO 36 36 5285 4212 FO 36 36 5383 4217 FO 36 36 5481 4221 FO 36 36 5579 4224 FO 36 36 5676 4226 FO 36 36 5774 4228 FO 36 36 5872 4230 FO 36 36 5969 4232 FO 36 36 6067 4233 FO 36 36 6165 4234 FO gs 899 388 5359 4226 MR c np DA 98 1 98 2 97 3 98 3 98 3 97 5 98 5 98 7 98 8 97 9 98 12 98 15 97 18 98 23 98 27 97 35 98 44 98 57 97 72 98 94 98 124 98 166 97 225 98 307 98 408 97 494 98 463 98 258 97 12 98 -122 98 -133 98 -89 97 -46 98 -18 98 -7 97 0 98 0 98 0 97 0 98 0 98 0 97 0 98 0 98 0 98 0 97 0 98 0 98 0 97 0 1378 1464 50 MP stroke 98 0 98 1 97 0 98 0 98 1 97 1 98 0 98 1 98 2 97 1 98 2 98 2 97 3 98 3 98 5 97 5 98 7 98 10 97 12 98 16 98 22 98 32 97 48 98 78 98 138 97 261 98 452 98 591 97 553 98 391 98 227 98 114 97 49 98 19 98 7 97 0 98 0 98 0 97 0 98 0 98 0 97 0 98 0 98 0 98 0 97 0 98 0 98 0 97 0 1378 1464 50 MP stroke gr DA 3503 5104 mt (D) s 526 3255 mt -90 rotate (|Average Speed|) s 90 rotate SO end eplot %%EndObject graph 1 epage end showpage %%Trailer %%EOF %%EndDocument @endspecial 60 4191 a Fn(Fig.)39 b(B.13.)i(Absolute)d(v)-5 b(alue)38 b(of)h(a)m(v)m(erage)j(sp)s(eed,)c(\(51\),)j(as)e(a)g (function)f(of)h(noise)f(in)m(tensit)m(y)g(for)h(the)60 4303 y(con)m(tin)m(uous)24 b(p)s(ersisten)m(t)e(random)i(w)m(alk.)f(In) h(order)f(to)i(matc)m(h)f(Figure)g(B.9)h(w)m(e)f(set)g Fa(v)29 b Fn(=)3058 4228 y Fm(p)p 3134 4228 117 4 v 75 x Fn(0)p Fa(:)p Fn(2)q(,)24 b Fa(t)h Fn(=)g(1000,)60 4416 y(and)36 b(a)g(least)h(squares)f(\014t)g(to)h(the)f(data)h(in)e (Figure)h(B.9)i(giv)m(es)e Fa(\014)41 b Fn(=)34 b(0)p Fa(:)p Fn(0895)p Fa(e)2779 4383 y Fc(\000)p Fq(0)p Ff(:)p Fq(0063)p Ff(=D)3132 4416 y Fn(.)j(The)f(dashed)60 4529 y(lines)29 b(indicate)g Fm(\006)h Fn(one)h(standard)e(deviation,)h (from)g(\(59\).)i(Compare)e(with)f(Figures)h(B.9)h(and)f(B.12.)1795 5912 y Fi(36)p eop %%Page: 37 37 37 36 bop 60 263 a Fj(C)112 b(T)-9 b(ables)1271 568 y Fn(P)m(ath)p 1510 619 4 170 v 100 w(Probabilit)m(y)p 2055 619 V 98 w(Distance)p 1221 623 1279 4 v 1298 741 a(000)p 1510 792 4 170 v 263 w Fa(p)1742 708 y Fq(2)1781 741 y Fa(=)p Fn(2)p 2055 792 V 384 w(3)1298 910 y(001)p 1510 961 V 146 w Fa(p)p Fn(\(1)21 b Fm(\000)f Fa(p)p Fn(\))p Fa(=)p Fn(2)p 2055 961 V 267 w(1)1298 1080 y(010)p 1510 1131 V 149 w(\(1)h Fm(\000)f Fa(p)p Fn(\))1855 1047 y Fq(2)1895 1080 y Fa(=)p Fn(2)p 2055 1131 V 270 w(1)1298 1249 y(011)p 1510 1300 V 146 w Fa(p)p Fn(\(1)h Fm(\000)f Fa(p)p Fn(\))p Fa(=)p Fn(2)p 2055 1300 V 232 w Fm(\000)p Fn(1)1298 1419 y(100)p 1510 1469 V 146 w Fa(p)p Fn(\(1)h Fm(\000)f Fa(p)p Fn(\))p Fa(=)p Fn(2)p 2055 1469 V 267 w(1)1298 1588 y(101)p 1510 1639 V 149 w(\(1)h Fm(\000)f Fa(p)p Fn(\))1855 1555 y Fq(2)1895 1588 y Fa(=)p Fn(2)p 2055 1639 V 235 w Fm(\000)p Fn(1)1298 1757 y(110)p 1510 1808 V 146 w Fa(p)p Fn(\(1)h Fm(\000)f Fa(p)p Fn(\))p Fa(=)p Fn(2)p 2055 1808 V 232 w Fm(\000)p Fn(1)1298 1927 y(111)p 1510 1977 V 263 w Fa(p)1742 1894 y Fq(2)1781 1927 y Fa(=)p Fn(2)p 2055 1977 V 349 w Fm(\000)p Fn(3)60 2049 y(T)-8 b(able)30 b(C.1)60 2162 y(P)m(ossible)21 b(paths,)h(probabilit)m(y)e(of)j(taking)f(paths,)g(and)g(distance)f(mo) m(v)m(ed,)j(for)e(three)g(steps)h(of)f(a)h(discrete{)60 2275 y(time)30 b(p)s(ersisten)m(t)f(random)h(w)m(alk.)1795 5912 y Fi(37)p eop %%Trailer end userdict /end-hook known{end-hook}if %%EOF