{VERSION 5 0 "IBM INTEL NT" "5.0" } {USTYLETAB {CSTYLE "Maple Input" -1 0 "Courier" 0 1 255 0 0 1 0 1 0 0 1 0 0 0 0 1 }{CSTYLE "2D Math" -1 2 "Times" 0 1 0 0 0 0 0 0 2 0 0 0 0 0 0 1 }{CSTYLE "2D Comment" 2 18 "" 0 1 0 0 0 0 0 0 0 0 0 0 0 0 0 1 } {CSTYLE "2D Output" 2 20 "" 0 1 0 0 255 1 0 0 0 0 0 0 0 0 0 1 } {CSTYLE "" -1 256 "" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 1 }{CSTYLE "" -1 257 "" 1 16 0 0 0 0 0 0 0 0 0 0 0 0 0 1 }{CSTYLE "" -1 258 "" 1 16 0 0 0 0 0 0 0 0 0 0 0 0 0 1 }{CSTYLE "" -1 259 "" 1 16 0 0 0 0 0 0 0 0 0 0 0 0 0 1 }{CSTYLE "" -1 260 "" 0 1 0 0 0 0 2 0 0 0 0 0 0 0 0 1 } {CSTYLE "" -1 261 "" 0 1 0 0 0 0 2 0 0 0 0 0 0 0 0 1 }{CSTYLE "" -1 262 "" 0 1 0 0 0 0 2 0 0 0 0 0 0 0 0 1 }{CSTYLE "" -1 263 "" 0 1 0 0 0 0 2 0 0 0 0 0 0 0 0 1 }{CSTYLE "" -1 264 "" 1 10 0 0 0 0 0 0 0 0 0 0 0 0 0 1 }{CSTYLE "" -1 265 "" 1 18 0 0 0 0 0 0 0 0 0 0 0 0 0 1 } {CSTYLE "" -1 266 "" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 1 }{CSTYLE "" -1 267 "" 0 1 0 0 0 0 0 0 0 0 0 0 0 0 0 1 }{CSTYLE "" -1 268 "" 0 1 0 0 0 0 0 0 0 0 0 0 0 0 0 1 }{CSTYLE "" -1 269 "" 0 1 0 0 0 0 0 0 0 0 0 0 0 0 0 1 }{CSTYLE "" -1 270 "" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 1 } {CSTYLE "" -1 271 "" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 1 }{CSTYLE "" -1 272 "" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 1 }{CSTYLE "" -1 274 "" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 0 }{PSTYLE "Normal" -1 0 1 {CSTYLE "" -1 -1 "Tim es" 1 12 0 0 0 1 2 2 2 2 2 2 1 1 1 1 }1 1 0 0 0 0 1 0 1 0 2 2 0 1 } {PSTYLE "Heading 1" -1 3 1 {CSTYLE "" -1 -1 "Times" 1 18 0 0 0 1 2 1 2 2 2 2 1 1 1 1 }1 1 0 0 8 4 1 0 1 0 2 2 0 1 }{PSTYLE "Heading 2" -1 4 1 {CSTYLE "" -1 -1 "Times" 1 14 0 0 0 1 2 1 2 2 2 2 1 1 1 1 }1 1 0 0 8 2 1 0 1 0 2 2 0 1 }{PSTYLE "Heading 3" -1 5 1 {CSTYLE "" -1 -1 "Ti mes" 1 12 0 0 0 1 1 1 2 2 2 2 1 1 1 1 }1 1 0 0 0 0 1 0 1 0 2 2 0 1 } {PSTYLE "Warning" -1 7 1 {CSTYLE "" -1 -1 "Courier" 1 10 0 0 255 1 2 2 2 2 2 1 1 1 3 1 }1 1 0 0 0 0 1 0 1 0 2 2 0 1 }{PSTYLE "Maple Output " -1 11 1 {CSTYLE "" -1 -1 "Times" 1 12 0 0 0 1 2 2 2 2 2 2 1 1 1 1 } 3 3 0 0 0 0 1 0 1 0 2 2 0 1 }{PSTYLE "Maple Output" -1 12 1 {CSTYLE " " -1 -1 "Times" 1 12 0 0 0 1 2 2 2 2 2 2 1 1 1 1 }1 3 0 0 0 0 1 0 1 0 2 2 0 1 }{PSTYLE "Maple Plot" -1 13 1 {CSTYLE "" -1 -1 "Times" 1 12 0 0 0 1 2 2 2 2 2 2 1 1 1 1 }3 1 0 0 0 0 1 0 1 0 2 2 0 1 }{PSTYLE "Autho r" -1 19 1 {CSTYLE "" -1 -1 "Times" 1 12 0 0 0 1 2 2 2 2 2 2 1 1 1 1 } 3 1 0 0 8 8 1 0 1 0 2 2 0 1 }{PSTYLE "Heading 3" -1 256 1 {CSTYLE "" -1 -1 "Times" 1 12 0 0 0 1 2 1 2 2 2 2 1 1 1 1 }1 1 0 0 0 0 1 0 1 0 2 2 0 1 }{PSTYLE "Normal" -1 257 1 {CSTYLE "" -1 -1 "Times" 1 10 0 0 0 1 2 2 2 2 2 2 1 1 1 1 }1 1 0 0 0 0 1 0 1 0 2 2 0 1 }{PSTYLE "Normal" -1 258 1 {CSTYLE "" -1 -1 "Times" 1 12 0 0 0 1 2 2 2 2 2 2 1 1 1 1 }3 1 0 0 0 0 1 0 1 0 2 2 0 1 }{PSTYLE "Normal" -1 259 1 {CSTYLE "" -1 -1 "Times" 1 12 0 0 0 1 1 2 2 2 2 2 1 1 1 1 }3 1 0 0 0 0 1 0 1 0 2 2 0 1 }{PSTYLE "Author" -1 260 1 {CSTYLE "" -1 -1 "Times" 1 12 0 0 0 1 1 2 2 2 2 2 1 1 1 1 }3 1 0 0 8 8 1 0 1 0 2 2 0 1 }{PSTYLE "Author" -1 261 1 {CSTYLE "" -1 -1 "Times" 1 12 0 0 0 1 1 2 2 2 2 2 1 1 1 1 }3 1 0 0 8 8 1 0 1 0 2 2 0 1 }} {SECT 0 {EXCHG {PARA 19 "" 0 "" {TEXT 265 60 "Sine-Gordon Solitons and Soliton Collisions:\nPendulum Model\n" }{TEXT 256 2 "by" }}{PARA 260 "" 0 "" {TEXT 267 24 "Andrey E. Miroshnichenko" }{TEXT 270 36 ", andr ey.miroshnichenko@anu.edu.au," }}{PARA 261 "" 0 "" {TEXT 269 19 "Aleks ey A. Vasiliev" }{TEXT 271 30 ", aleksey.vasiliev@tversu.ru," }} {PARA 259 "" 0 "" {TEXT -1 0 "" }{TEXT 268 18 "Sergey V. Dmitriev" } {TEXT 272 28 ", sergey@iis.u-tokyo.ac.jp " }}{PARA 0 "" 0 "" {TEXT -1 0 "" }}{PARA 19 "" 0 "" {TEXT -1 5 "NOTE:" }{TEXT 266 1 " " }{TEXT -1 281 "In the present worksheet, with the help of Maple, we apply the Backlund transformation for derivation of multi-soliton solutions to \+ the sine-Gordon equation. The solutions are visualized for the system \+ of coupled pendulums, having the sine-Gordon equation as the continuou s analog." }}}{SECT 0 {PARA 3 "" 0 "" {TEXT -1 12 "Introduction" }} {PARA 0 "" 0 "" {TEXT -1 143 "We consider the linear chain of N pendul ums each coupled to the nearest neighbors by the elastic bonds. Let us denote the angle of rotation of " }{XPPEDIT 18 0 "i;" "6#%\"iG" } {TEXT -1 16 "-th pendulum by " }{XPPEDIT 18 0 "phi[i];" "6#&%$phiG6#% \"iG" }{TEXT -1 27 " and the angle velocity by " }{XPPEDIT 18 0 "omega [i];" "6#&%&omegaG6#%\"iG" }{TEXT -1 228 ". Each pendulum experiences the angular moment due to the gravity and the angular moments from th e two elastic bonds, which are proportional to the difference in angle s of rotation of the coupled pendulums with the coefficient " } {XPPEDIT 18 0 "kappa;" "6#%&kappaG" }{TEXT -1 133 ". Under the assump tion that all pendulums have the same moment of inertia, J, the set of equations of motion takes the form Ref. [1]" }}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 8 "restart:" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 42 "J*diff(omega[i](t),t)=Gamma1[i]+Gamma2[i];" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#/*&%\"JG\"\"\"-%%diffG6$-&%&omegaG6#%\"iG6#%\"tGF0F&,&& %'Gamma1GF-F&&%'Gamma2GF-F&" }}}{PARA 0 "" 0 "" {TEXT -1 6 "where " } {XPPEDIT 18 0 "Gamma1[i];" "6#&%'Gamma1G6#%\"iG" }{TEXT -1 51 " is the angular moments from the elastic bonds and " }{XPPEDIT 18 0 "Gamma2[i ];" "6#&%'Gamma2G6#%\"iG" }{TEXT -1 31 " is the gravity angular moment ." }}{PARA 0 "" 0 "" {TEXT -1 62 "The angular moments from the left an d right elastic bonds are " }{XPPEDIT 18 0 "kappa*(phi[i-1]-phi[i]);" "6#*&%&kappaG\"\"\",&&%$phiG6#,&%\"iGF%F%!\"\"F%&F(6#F+F,F%" }{TEXT -1 5 " and " }{XPPEDIT 18 0 "kappa*(phi[i+1]-phi[i]);" "6#*&%&kappaG\" \"\",&&%$phiG6#,&%\"iGF%F%F%F%&F(6#F+!\"\"F%" }{TEXT -1 25 ", respecti vely and hence " }}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 46 "Gamma1[i] :=kappa*(phi[i+1]-2*phi[i]+phi[i-1]);" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>&%'Gamma1G6#%\"iG*&%&kappaG\"\"\",(&%$phiG6#,&F'F*F*F*F**&\"\"#F*& F-F&F*!\"\"&F-6#,&F'F*F*F3F*F*" }}}{PARA 0 "" 0 "" {TEXT -1 46 "The gr avity angular moment can be expressed as" }}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 30 "Gamma2[i]:=-M*d*g*sin(phi[i]);" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>&%'Gamma2G6#%\"iG,$**%\"MG\"\"\"%\"dGF+%\"gGF+-%$sinG6 #&%$phiGF&F+!\"\"" }}}{PARA 0 "" 0 "" {TEXT -1 6 "where " }{XPPEDIT 18 0 "g;" "6#%\"gG" }{TEXT -1 25 " is the gravity constant." }}{PARA 0 "" 0 "" {TEXT -1 31 "In view of the expressions for " }{XPPEDIT 18 0 "Gamma1[i];" "6#&%'Gamma1G6#%\"iG" }{TEXT -1 5 " and " }{XPPEDIT 18 0 "Gamma2[i];" "6#&%'Gamma2G6#%\"iG" }{TEXT -1 46 " , the equations of motion can be rewritten as" }}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 87 "J*diff(phi[i](t),t$2)=kappa*(phi[i+1](t)-2*phi[i](t)+phi[i-1](t))- M*d*g*sin(phi[i](t));" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#/*&%\"JG\"\" \"-%%diffG6$-&%$phiG6#%\"iG6#%\"tG-%\"$G6$F0\"\"#F&,&*&%&kappaGF&,(-&F ,6#,&F.F&F&F&F/F&*&F4F&F*F&!\"\"-&F,6#,&F.F&F&F>F/F&F&F&**%\"MGF&%\"dG F&%\"gGF&-%$sinG6#F*F&F>" }}}{PARA 0 "" 0 "" {TEXT -1 118 "The above s et of equations of motion transforms in the continuous limit to the fo llowing partial differential equation" }}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 65 "J*diff(phi(x,t),t$2)=Kappa*diff(phi(x,t),x$2)-K[G]*si n(phi(x,t));" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#/*&%\"JG\"\"\"-%%diffG 6$-%$phiG6$%\"xG%\"tG-%\"$G6$F.\"\"#F&,&*&%&KappaGF&-F(6$F*-F06$F-F2F& F&*&&%\"KG6#%\"GGF&-%$sinG6#F*F&!\"\"" }}}{PARA 0 "" 0 "" {TEXT -1 6 " where " }{XPPEDIT 18 0 "K[G] = Md*g;" "6#/&%\"KG6#%\"GG*&%#MdG\"\"\"% \"gGF*" }{TEXT -1 5 ", K= " }{XPPEDIT 18 0 "kappa;" "6#%&kappaG" } {TEXT 274 1 "h" }{TEXT -1 3 "^2." }}{PARA 0 "" 0 "" {TEXT -1 39 "In th e new spatial and time variables, " }{XPPEDIT 18 0 "X = x*sqrt(K[G]/Ka ppa);" "6#/%\"XG*&%\"xG\"\"\"-%%sqrtG6#*&&%\"KG6#%\"GGF'%&KappaG!\"\"F '" }{TEXT -1 2 ", " }{XPPEDIT 18 0 "T = t*sqrt(K[G]/J);" "6#/%\"TG*&% \"tG\"\"\"-%%sqrtG6#*&&%\"KG6#%\"GGF'%\"JG!\"\"F'" }{TEXT -1 73 ", the last equation obtains the standard form of the sine-Gordon equation" }}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 54 "diff(phi(X,T),T$2)-diff(ph i(X,T),X$2)+sin(phi(X,T))=0;" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#/,(-%% diffG6$-%$phiG6$%\"XG%\"TG-%\"$G6$F,\"\"#\"\"\"-F&6$F(-F.6$F+F0!\"\"-% $sinG6#F(F1\"\"!" }}}{PARA 0 "" 0 "" {TEXT -1 235 "One can see that th e system of coupled pendulums is described by the discrete analog to t he sine-Gordon equation. In the following, we will demonstrate some of the solutions to the sine-Gordon equation, using the model described \+ above." }}{PARA 0 "" 0 "" {TEXT -1 0 "" }}}{SECT 0 {PARA 3 "" 0 "" {TEXT -1 14 "Pendulum Model" }}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 16 "with(plottools):" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 12 "with(plots) :" }}{PARA 7 "" 1 "" {TEXT -1 62 "Warning, the names arrow and changec oords have been redefined\n" }}}{PARA 0 "" 0 "" {TEXT -1 0 "" }}{PARA 0 "" 0 "" {TEXT -1 140 "Procedure \"pendulum\" visualizes, in the fram e of pendulum model, the solutions to the sine-Gordon equation obtaine d with the use of Maple V." }}{PARA 0 "" 0 "" {TEXT -1 253 "Input para meters:\nN_Sol - N-soliton sine-Gordon solution,\nname - name of the s olution,\nL0, L1 - space domain for visualization,\nT0, T1 - time doma in,\nnt - number of snapshots,\nnx - number of pendulums in the system ,\norient - point of view on the system." }}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 51 "pendulum:=proc(N_Sol,name,L0,L1,T0,T1,nt,nx,orient)" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 133 "local ndx,nxx,dx,radius,dt,bases _line,j,dd,\ni,theta,cos_u,sin_u,j1,lines,seq_lines,sol_line,seq_sol_l ine,b,diamonds,seq_diamonds,L,T:" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 0 " " }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 21 "assume(ndx,integer); " }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 20 "assume(nxx,integer);" }}{PARA 0 "> " 0 " " {MPLTEXT 1 0 20 "ndx:=8: nxx:=nx*ndx:" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 19 "L:=L1-L0: T:=T1-T0:" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 20 "dx:= L/nxx: dt:=T/nt:" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 13 "radius:=L/20:" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 58 "bases_line:=line([0,0,0],[L,0,0], color=black,thickness=1);" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 25 "for j \+ from 0 to nxx+1 do " }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 16 " dd[j]:=dx *j; " }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 3 "od:" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 21 "for i from 0 to nt do" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 23 "for j from 1 to nxx do " }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 51 " theta:=evalf(Re(N_Sol(L0+dd[j],T0+i*dt)-Pi/2)); " }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 38 " cos_u[j]:=evalf(radius*cos(theta));" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 38 " sin_u[j]:=evalf(radius*sin(theta));" }} {PARA 0 "> " 0 "" {MPLTEXT 1 0 3 "od:" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 22 "for j from 1 to nx do " }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 14 " \+ j1:=j*ndx; " }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 84 " lines[j]:=line([d d[j1],0,0],[dd[j1],cos_u[j1],sin_u[j1]],color=blue,thickness=1);" }} {PARA 0 "> " 0 "" {MPLTEXT 1 0 76 "diamonds[j]:=point([dd[j1],cos_u[j1 ],sin_u[j1]],color=black,symbol=diamond):" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 3 "od;" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 34 "seq_lines:=s eq(lines[j],j=1..nx): " }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 40 "seq_diamo nds:=seq(diamonds[j],j=1..nx): " }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 25 " for j from 1 to nxx-1 do " }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 92 " sol _line[j]:=line([dd[j],cos_u[j],sin_u[j]],[dd[j+1],cos_u[j+1],sin_u[j+1 ]],thickness=2);" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 3 "od;" }}{PARA 0 " > " 0 "" {MPLTEXT 1 0 43 "seq_sol_line:=seq(sol_line[j],j=1..nxx-1): \+ " }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 76 "b[i]:=display([seq_lines,seq_di amonds,seq_sol_line,bases_line], color=red): " }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 3 "od:" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 109 "display(seq (b[i],i=0..nt), insequence=true,axes=framed,title=name,scaling=unconst rained,orientation=orient); " }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 4 "end: " }}}{PARA 0 "" 0 "" {TEXT -1 0 "" }}}{SECT 0 {PARA 3 "" 0 "" {TEXT -1 17 "Soliton Solutions" }}{PARA 0 "" 0 "" {TEXT -1 373 "Hierarchy of sine-Gordon multi-soliton solutions can be obtained by means of Backl und transformations. Procedure \"Backlund\" realizes the algorithm of \+ Backlund transformation in Maple V.\nInput parameters:\na1, a2 - param eters of transformation, \nphi0 - (N-2)-soliton solution,\nphi1, phi2 \+ - two (N-1)-soliton solutions.\nThe outcome of this procedure is the N -soliton solution." }}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 104 "Backl und := proc (a1,a2,phi0,phi1,phi2) RETURN(phi0+4*arctan(((a1+a2)*tan(( phi1-phi2)/4))/(a1-a2))) end;" }}{PARA 12 "" 1 "" {XPPMATH 20 "6#>%)Ba cklundGf*6'%#a1G%#a2G%%phi0G%%phi1G%%phi2G6\"F,F,-%'RETURNG6#,&9&\"\" \"*&\"\"%F2-%'arctanG6#*(,&9$F29%F2F2-%$tanG6#,&9'#F2F4*&#F2F4F29(F2! \"\"F2,&F:F2F;FEFEF2F2F,F,F," }}}{PARA 0 "" 0 "" {TEXT -1 0 "" }} {PARA 0 "" 0 "" {TEXT -1 163 "Procedure \"Soliton\" builds a single-so liton solution.\nInput parameters:\nx, t - space and time coordinates, \na - parameter of transformation,\nx_0 - initial position." }}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 117 "Soliton := proc (x,t,a,x_0)\nlocal xi,tau:\nxi:=(x-x_0+t)/2; \ntau:=(x-x_0-t)/2; \nRETURN(4*arctan(exp(a *xi+tau/a))) end;" }}{PARA 12 "" 1 "" {XPPMATH 20 "6#>%(SolitonGf*6&% \"xG%\"tG%\"aG%$x_0G6$%#xiG%$tauG6\"F.C%>8$,(9$#\"\"\"\"\"#*&#F5F6F59' F5!\"\"*&F4F59%F5F5>8%,(F3F4*&#F5F6F5F9F5F:*&#F5F6F5FF5FPF:F5\"\"%F.F.F." }}} {PARA 0 "" 0 "" {TEXT -1 0 "" }}{PARA 0 "" 0 "" {TEXT -1 178 "Procedur e \"TwoSoliton\" builds the two-soliton solutions.\nInput parameters: \nx, t - space and time coordinates,\na1, a2 - parameters of transform ation,\nx_1, x_2 - initial positions." }}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 252 "TwoSoliton := proc (x,t,a1,x_1,a2,x_2)\nlocal phi0,p hi1,phi2:\nphi0[0]:=(x,t)->0;\nphi1[1]:=(x,t)->Soliton(x,t,a1,x_1);\np hi2[1]:=(x,t)->Soliton(x,t,a2,x_2);\nphi1[2]:=(x,t)->Backlund(a1,a2,ph i0[0](x,t),phi1[1](x,t),phi2[1](x,t));\nRETURN(phi1[2](x,t)) end;" }} {PARA 12 "" 1 "" {XPPMATH 20 "6#>%+TwoSolitonGf*6(%\"xG%\"tG%#a1G%$x_1 G%#a2G%$x_2G6%%%phi0G%%phi1G%%phi2G6\"F1C'>&8$6#\"\"!F7>&8%6#\"\"\"f*6 $F'F(F16$%)operatorG%&arrowGF1-%(SolitonG6&9$9%T$T&F1F16&F)9&F*9'>&8&F ;f*F>F1F?F1FBF1F16&F+9(F,9)>&F:6#\"\"#f*F>F1F?F1-%)BacklundG6'FGFH-&T' F66$FEFF-&T)F;Fhn-&T+F;FhnF1F16,F)FJF+FQF.F5F/F:F0FN-%'RETURNG6#-FTFhn F1F1F1" }}}{PARA 0 "" 0 "" {TEXT -1 0 "" }}{PARA 0 "" 0 "" {TEXT -1 191 "Procedure \"ThreeSoliton\" builds the three-soliton solutions.\nI nput parameters:\nx, t - space and time coordinates,\na1, a2, a3 - par ameters of transformation,\nx_1, x_2, x_3 - initial positions." }} {EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 309 "ThreeSoliton := proc (x,t,a 1,x_1,a2,x_2,a3,x_3)\nlocal phi,phi1,phi2,phi3 :\nphi2[1]:=(x,t)->Sol iton(x,t,a2,x_2);\nphi1[2]:=(x,t)->TwoSoliton(x,t,a1,x_1,a2,x_2);\nphi 2[2]:=(x,t)->TwoSoliton(x,t,a2,x_2,a3,x_3);\nphi1[3]:=(x,t)->Backlund( a3,a1,phi2[1](x,t),phi2[2](x,t),phi1[2](x,t));\nRETURN(Re(phi1[3](x,t) )) end;" }}{PARA 12 "" 1 "" {XPPMATH 20 "6#>%-ThreeSolitonGf*6*%\"xG% \"tG%#a1G%$x_1G%#a2G%$x_2G%#a3G%$x_3G6&%$phiG%%phi1G%%phi2G%%phi3G6\"F 4C'>&8&6#\"\"\"f*6$F'F(F46$%)operatorG%&arrowGF4-%(SolitonG6&9$9%T$T&F 4F46&F+9(F,9)>&8%6#\"\"#f*F&F8FMf*F&FL6#\"\"$f*F " 0 "" {MPLTEXT 1 0 50 "v[K]:=0.1: \+ # velocity of the Kink" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 44 "x_K: =-4*sqrt(1-v[K]^2): # initial state " }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 88 "a:=sqrt((1-v[K])/(1+v[K])): # parameter of transforma tion " }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 40 "L:=40*sqrt(1-v[K]^2): T:=(L-2*x_K)/v[K]:" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 29 "K:=(x,t)->Soliton(x,t,a,x_K):" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 17 "nt:=20: nx:=40: " }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 17 "orient:=[110,50]:" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 40 "pendulum(K ,\"Kink\",0,L,0,T,nt,nx,orient);" }}{PARA 13 "" 1 "" {GLPLOT3D 400 300 300 {PLOTDATA 3 "6'-%(ANIMATEG677\\dl-%'CURVESG6%7$7%$\"+oV()\\**! #5$\"\"!F0F/7%F,$!+6vgi`!#6$!+#=_#*)>!\"*-%*THICKNESSG6#\"\"\"-%'COLOU RG6&%$RGBGF/F/$\"*++++\"!\")-F(6%7$7%$\"+u[(**)>F7F/F/7%FG$!+]_-t>F4$! +hq()*)>F7F8F<-F(6%7$7%$\"+5B'\\)HF7F/F/7%FR$!+`F7F8F 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$F`]cr7%F\\ft$!+LvQ#y#F.$!+hrUq>F7F]hlF`hl-F(6%7$Fd]cr7%Fbft$!+HYb\\JF .$!+KE*['>F7F]hlF`hl-F(6%7$F\\^cr7%FhftFdb[qFfb[qF]hlF`hl-F(6%7$Fd^cr7 %F^gt$!+srpJSF.$!+qdq[>F7F]hlF`hl-F(6%7$Fh^cr7%Fdgt$!+2))QeXF.$!+WC1P> F7F]hlF`hl-F(6%7$F`_cr7%FigtF\\d[qF^d[qF]hlF`hl-F(6%7$Fh_crFg``rF]hlF` hl-F(6%7$Fg``r7%Fbht$!+T:felF.$!+w\"*yy=F7F]hlF`hl-F(6%7$F_`cr7%Fhht$! +#\\asQ(F.$!+<$yx%=F7F]hlF`hl-F(6%7$Fg`cr7%F^itF_e[qFae[qF]hlF`hl-F(6% 7$F_acr7%Fdit$!+v!R'>$*F.$!+g+De " 0 "" {MPLTEXT 1 0 45 "v[K_K]:=0.2: # velocity of the Kink-Kink" }}{PARA 0 "> " 0 " " {MPLTEXT 1 0 35 "x_K_K:=0: # initial state " }}{PARA 0 "> \+ " 0 "" {MPLTEXT 1 0 54 "a[1]:=sqrt((1-v[K_K])/(1+v[K_K])): # parame ters of " }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 55 "a[2]:=-sqrt((1+v[K_K])/ (1-v[K_K])): # transformation " }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 36 "L:=10/sqrt(1-v[K_K]^2): T:=L/v[K_K]:" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 50 "K_K:=(x,t)->TwoSoliton(x,t,a[1],x_K_K,a[2],x_K_K):" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 17 "nt:=20: nx:=40: " 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through each other keepi ng the direction of pendulum rotation." }}{PARA 0 "" 0 "" {TEXT -1 0 " " }}}{SECT 0 {PARA 4 "" 0 "" {TEXT -1 23 "Kink-AntiKink Collision" }} {EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 47 "v[K_AK]:=0.2: # velocity o f the Kink-AntiKink" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 33 "x_K_AK:=0: \+ # initial state " }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 54 "a[1]:=sqrt ((1-v[K_AK])/(1+v[K_AK])): # parameters of " }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 55 "a[2]:=sqrt((1+v[K_AK])/(1-v[K_AK])): # transformatio n " }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 38 "L:=10/sqrt(1-v[K_AK]^2): T:=L /v[K_AK]:" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 53 "K_AK:=(x,t)->TwoSolito n(x,t,a[1],x_K_AK,a[2],x_K_AK):" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 17 " nt:=20: nx:=40: " }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 17 "orient:=[110,5 0]:" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 72 "pendulum(K_AK,\"Kink-AntiKin k Collision\",-3*L,3*L,-4*T,4*T,nt,nx,orient);" }}{PARA 13 "" 1 "" {GLPLOT3D 400 300 300 {PLOTDATA 3 "6'-%(ANIMATEG677\\dl-%'CURVESG6%7$7 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`_mF5F8F<-F(6%7$Ffs7%FgsFh^`mF5F8F<-F(6%7$F_t7%F`tF\\b`mF5F8F<-F(6%7$F ht7%FitFfc`mF5F8F<-F(6%7$Fbu7%FcuFfa_mF5F8F<-F(6%7$F[v7%F\\vF`g`mF5F8F <-F(6%7$Fcv7%FdvFfa_mF5F8F<-F(6%7$Fjv7%F[wFfc`mF5F8F<-F(6%7$Faw7%FbwF \\b`mF5F8F<-F(6%7$Fhw7%FiwFh^`mF5F8F<-F(6%7$F_x7%F`xFd`_mF5F8F<-F(6%7$ Fhx7%FixFf__mF5F8F<-F(6%7$F_y7%F`yFf__mF5F8F " 0 "" {MPLTEXT 1 0 42 "v[B]:=0.2: # velocity of the Breathe r" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 43 "omega:=0.154: # frequency of the Breather" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 32 "x_B:=0: # \+ initial state " }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 27 "R:=sqrt((1-v[B])/ (1+v[B])):" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 21 "eta:=sqrt(1-omega^2): " }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 40 "a[1]:=R*(eta+I*omega): # param eters of " }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 40 "a[2]:=R*(eta-I*omega): # transformation" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 22 "T:=evalf(8*Pi /omega): " }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 39 "L:=evalf(T*abs(v[B])/( sqrt(1-v[B]^2))):" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 48 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0 57 "K_B:=(x,t)->ThreeSoliton(x,t,a[1],x_B,a[2],x_K,a[3],x_B):" }} {PARA 0 "> " 0 "" {MPLTEXT 1 0 17 "nt:=30: nx:=40: " }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 17 "orient:=[110,50]:" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 93 "pendulum(K_B,\"Standing Kink and Moving Breather collision\",- 0.5*L,1.5*L,-T,2*T,nt,nx,orient);" }}{PARA 13 "" 1 "" {GLPLOT3D 400 300 300 {PLOTDATA 3 "6'-%(ANIMATEG6A7\\dl-%'CURVESG6%7$7%$\"+&z\"zx6! \"*$\"\"!F0F/7%F,$!+)3Il2\"!#8$!+)e$ebBF.-%*THICKNESSG6#\"\"\"-%'COLOU RG6&%$RGBGF/F/$\"*++++\"!\")-F(6%7$7%$\"+!f$ebBF.F/F/7%FF$!+2naX:!#9$! +!f$ebBF.F7F;-F(6%7$7%$\"+'QvL`$F.F/F/7%FR$!+tH!Q&p!#;FLF7F;-F(6%7$7%$ \"+\"=n6r%F.F/F/7%Ffn$\"+3-9WpFWFLF7F;-F(6%7$7%$\"+w*e*))eF.F/F/7%F_o$ \"+;\\xeUFWFLF7F;-F(6%7$7%$\"+r2vmqF.F/F/7%Fho$\"+9!Q;4#FWFLF7F;-F(6%7 $7%$\"+mDaW#)F.F/F/7%Fap$\"+d8'e=#FWFLF7F;-F(6%7$7%$\"+iVLA%*F.F/F/7%F jp$\"+$QyO[&FWFLF7F;-F(6%7$7%$\"+;E,g5FAF/F/7%Fcq$\"+^v$zt\"!#:FLF7F;- F(6%7$7%$F-FAF/F/7%F]r$\"+fg+FcFhqFLF7F;-F(6%7$7%$\"+v4d&H\"FAF/F/7%Fe 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}}}}{PARA 0 "" 0 "" {TEXT -1 284 "This figure illustrates the collision of a moving breath er with a standing kink. The velocities and shapes of solitons do not \+ change in the collision. The only result of the collision is the phase shift of solitons. The shift of the kink position after the collision is clearly seen. " }}}{PARA 0 "" 0 "" {TEXT -1 0 "" }}{SECT 0 {PARA 256 "" 0 "" {TEXT -1 43 "Standing Breather and Moving Kink collision" }}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 36 "v[K]:=0.5: # velocity o f the Kink" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 40 "v[B]:=0: # veloc ity of the Breather" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 41 "omega:=0.154 : # frequency of the Breather" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 28 "R: =sqrt((1-v[B])/(1+v[B])): " }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 21 "eta:= sqrt(1-omega^2):" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 51 "a[1]:=R*(eta+I* omega): # parameters of " }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 51 "a[2]:=sqrt((1-v[K])/(1+v[K])): # transformation" }}{PARA 0 " > " 0 "" {MPLTEXT 1 0 22 "a[3]:=R*(eta-I*omega):" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 21 "L:=10/sqrt(1-v[K]^2):" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 52 "x_K:=-4*sqrt(1-v[K]^2): # initial state of the Kink" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 58 "x_B:=L/2: # initial state \+ of the Breather " }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 18 "T:=(L-2*x_K)/v [K]:" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 57 "K_B:=(x,t)->ThreeSoliton(x, t,a[1],x_B,a[2],x_K,a[3],x_B):" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 17 "n t:=30: nx:=40: " }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 17 "orient:=[-75,55 ]:" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 83 "pendulum(K_B,\"Standing Breat her Moving Kink collision\",-L,3*L,-T,2*T,nt,nx,orient);" }}{PARA 13 " " 1 "" {GLPLOT3D 400 300 300 {PLOTDATA 3 "6'-%(ANIMATEG6A7\\dl-%'CURVE SG6%7$7%$\"+Q0qa6!\"*$\"\"!F0F/7%F,$\"+(*fI<#F.F7F;-F(6%7 $7%$\"+130KFAF/F/7%Few$!+ v\"zT=#F.$!+QwH,vFgsF7F;-F(6%7$7%$\"+o4Yy?FAF/F/7%F`x$!+'p[i,&Fgs$\"+? 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243" "Curve 244" "Curve 245" "Curve 246 " "Curve 247" "Curve 248" "Curve 249" "Curve 250" "Curve 251" "Curve 2 52" "Curve 253" "Curve 254" "Curve 255" "Curve 256" "Curve 257" "Curve 258" "Curve 259" "Curve 260" "Curve 261" "Curve 262" "Curve 263" "Cur ve 264" "Curve 265" "Curve 266" "Curve 267" "Curve 268" "Curve 269" "C urve 270" "Curve 271" "Curve 272" "Curve 273" "Curve 274" "Curve 275" "Curve 276" "Curve 277" "Curve 278" "Curve 279" "Curve 280" "Curve 281 " "Curve 282" "Curve 283" "Curve 284" "Curve 285" "Curve 286" "Curve 2 87" "Curve 288" "Curve 289" "Curve 290" "Curve 291" "Curve 292" "Curve 293" "Curve 294" "Curve 295" "Curve 296" "Curve 297" "Curve 298" "Cur ve 299" "Curve 300" "Curve 301" "Curve 302" "Curve 303" "Curve 304" "C urve 305" "Curve 306" "Curve 307" "Curve 308" "Curve 309" "Curve 310" "Curve 311" "Curve 312" "Curve 313" "Curve 314" "Curve 315" "Curve 316 " "Curve 317" "Curve 318" "Curve 319" "Curve 320" "Curve 321" "Curve 3 22" "Curve 323" "Curve 324" "Curve 325" "Curve 326" "Curve 327" "Curve 328" "Curve 329" "Curve 330" "Curve 331" "Curve 332" "Curve 333" "Cur ve 334" "Curve 335" "Curve 336" "Curve 337" "Curve 338" "Curve 339" "C urve 340" "Curve 341" "Curve 342" "Curve 343" "Curve 344" "Curve 345" "Curve 346" "Curve 347" "Curve 348" "Curve 349" "Curve 350" "Curve 351 " "Curve 352" "Curve 353" "Curve 354" "Curve 355" "Curve 356" "Curve 3 57" "Curve 358" "Curve 359" "Curve 360" "Curve 361" "Curve 362" "Curve 363" "Curve 364" "Curve 365" "Curve 366" "Curve 367" "Curve 368" "Cur ve 369" "Curve 370" "Curve 371" "Curve 372" "Curve 373" "Curve 374" "C urve 375" "Curve 376" "Curve 377" "Curve 378" "Curve 379" "Curve 380" "Curve 381" "Curve 382" "Curve 383" "Curve 384" "Curve 385" "Curve 386 " "Curve 387" "Curve 388" "Curve 389" "Curve 390" "Curve 391" "Curve 3 92" "Curve 393" "Curve 394" "Curve 395" "Curve 396" "Curve 397" "Curve 398" "Curve 399" "Curve 400" }}}}{PARA 0 "" 0 "" {TEXT -1 256 "This f igure also illustrates the kink-breather collision but here the breath er is at rest and the kink moves. The only result of the collision is \+ the phase shift of solitons. In this case, however, the shift of the b reather position is not seen so clearly." }}}{PARA 0 "" 0 "" {TEXT -1 0 "" }}}{SECT 0 {PARA 3 "" 0 "" {TEXT -1 10 "Conclusion" }}{PARA 0 "" 0 "" {TEXT -1 267 " With the use of Maple, the Backlund transformation was employed for derivation of several multi-soliton solutions to the sine-Gordon equation. The solutions were visualized for the coupled p endulum model, which has the sine-Gordon equation as the continuous an alog. " }}{SECT 0 {PARA 4 "" 0 "" {TEXT 264 10 "Disclaimer" }}{PARA 257 "" 0 "" {TEXT -1 238 "While every effort has been made to validate the solutions in this worksheet, Waterloo Maple Inc. and the contribu tors are not responsible for any errors contained and are not liable f or any damages resulting from the use of this material" }}}{PARA 0 "" 0 "" {TEXT -1 0 "" }}}{SECT 0 {PARA 3 "" 0 "" {TEXT -1 10 "References " }}{PARA 0 "" 0 "" {TEXT -1 121 "[1] R.K.Dodd, J.C.Eilbeck, J.D.Gibbo n, H.C.Morries, Solitons and Nonlinear Wave Equations (Academic Press, London, 1982)." }}}}{MARK "1 12 0" 0 }{VIEWOPTS 1 1 0 1 1 1803 1 1 1 1 }{PAGENUMBERS 0 1 2 33 1 1 }