{VERSION 6 0 "IBM INTEL NT" "6.0" } {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 }{PSTYLE "Normal" -1 0 1 {CSTYLE "" -1 -1 "Times" 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 "Times" 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 "Cour ier" 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 Outpu t" -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 "Author" -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 "" 0 259 1 {CSTYLE "" -1 -1 "" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 1 }3 0 0 -1 -1 -1 0 0 0 0 0 0 -1 0 }{PSTYLE "" 19 260 1 {CSTYLE "" -1 -1 "" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 0 }0 0 0 -1 -1 -1 0 0 0 0 0 0 -1 0 }{PSTYLE "" 19 261 1 {CSTYLE "" -1 -1 "" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 0 }0 0 0 -1 -1 -1 0 0 0 0 0 0 -1 0 }} {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\"\"\",(&%$phiG6#,&F'F*F*F*F**&\"\"#F*& F-F&F*!\"\"&F-6#,&F'F*F*F3F*F*" }}}{PARA 0 "" 0 "" {TEXT -1 46 "The gr avity angular moment can be expressed as" }}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 28 "Gamma2[i]:=-J*g*sin(phi[i]);" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>&%'Gamma2G6#%\"iG,$*(%\"JG\"\"\"%\"gGF+-%$sinG6#&%$phi GF&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 c an be rewritten as" }}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 85 "J*diff (phi[i](t),t$2)=kappa*(phi[i+1](t)-2*phi[i](t)+phi[i-1](t))-J*g*sin(ph i[i](t));" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#/*&%\"JG\"\"\"-%%diffG6$- &%$phiG6#%\"iG6#%\"tG-%\"$G6$F0\"\"#F&,&*&%&kappaGF&,(-&F,6#,&F.F&F&F& F/F&*&F4F&F*F&!\"\"-&F,6#,&F.F&F&F>F/F&F&F&*(F%F&%\"gGF&-%$sinG6#F*F&F >" }}}{PARA 0 "" 0 "" {TEXT -1 31 "In the continuous limit, when " } {XPPEDIT 18 0 "kappa;" "6#%&kappaG" }{TEXT -1 1 "/" }{XPPEDIT 18 0 "J* g;" "6#*&%\"JG\"\"\"%\"gGF%" }{TEXT -1 108 " tends to 0, the above se t of equations of motion transforms to the following partial different ial equation" }}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 65 "J*diff(phi(x ,t),t$2)=Kappa*diff(phi(x,t),x$2)-K[G]*sin(phi(x,t));" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#/*&%\"JG\"\"\"-%%diffG6$-%$phiG6$%\"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] = J*g;" "6#/&%\"KG6#%\"GG*&%\"JG\"\"\"%\"gGF*" }{TEXT -1 1 "." }} {PARA 0 "" 0 "" {TEXT -1 39 "In the new spatial and time variables, " }{XPPEDIT 18 0 "X = x*sqrt(K[G]/Kappa);" "6#/%\"XG*&%\"xG\"\"\"-%%sqrt G6#*&&%\"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 f orm of the sine-Gordon equation" }}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 54 "diff(phi(X,T),T$2)-diff(phi(X,T),X$2)+sin(phi(X,T))=0;" }} {PARA 11 "" 1 "" {XPPMATH 20 "6#/,(-%%diffG6$-%$phiG6$%\"XG%\"TG-%\"$G 6$F,\"\"#\"\"\"-F&6$F(-F.6$F+F0!\"\"-%$sinG6#F(F1\"\"!" }}}{PARA 0 "" 0 "" {TEXT -1 235 "One can see that the system of coupled pendulums is described by the discrete analog to the sine-Gordon equation. In the \+ following, we will demonstrate some of the solutions to the sine-Gordo n 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 changecoords have been redefined\n" } }}{PARA 0 "" 0 "" {TEXT -1 0 "" }}{PARA 0 "" 0 "" {TEXT -1 140 "Proced ure \"pendulum\" visualizes, in the frame of pendulum model, the solut ions to the sine-Gordon equation obtained with the use of Maple V." }} {PARA 0 "" 0 "" {TEXT -1 253 "Input parameters:\nN_Sol - N-soliton sin e-Gordon solution,\nname - name of the solution,\nL0, L1 - space domai n for visualization,\nT0, T1 - time domain,\nnt - number of snapshots, \nnx - number of pendulums in the system,\norient - point of view on t he 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_line,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 "as sume(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([dd[j1],0,0],[dd[j1],cos_u[j1],si n_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:=seq(lines[j],j=1..nx): " }}{PARA 0 "> \+ " 0 "" {MPLTEXT 1 0 40 "seq_diamonds:=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_l ine:=seq(sol_line[j],j=1..nxx-1): " }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 76 "b[i]:=display([seq_lines,seq_diamonds,seq_sol_line,bases_line], co lor=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=f ramed,title=name,scaling=unconstrained,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 ca n be obtained by means of Backlund transformations. Procedure \"Backlu nd\" realizes the algorithm of Backlund transformation in Maple V.\nIn put parameters:\na1, a2 - parameters of transformation, \nphi0 - (N-2) -soliton solution,\nphi1, phi2 - two (N-1)-soliton solutions.\nThe out come of this procedure is the N-soliton solution." }}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 104 "Backlund := proc (a1,a2,phi0,phi1,phi2) RETU RN(phi0+4*arctan(((a1+a2)*tan((phi1-phi2)/4))/(a1-a2))) end;" }}{PARA 12 "" 1 "" {XPPMATH 20 "6#>%)BacklundGf*6'%#a1G%#a2G%%phi0G%%phi1G%%ph i2G6\"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 \"Soli ton\" builds a single-soliton solution.\nInput parameters:\nx, t - spa ce and time coordinates,\na - parameter of transformation,\nx_0 - init ial 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$#\"\"\"\"\"#*&#F5F6F59'F5!\"\"*&F4F59%F5F5>8%,(F3F4*&#F5F6F5F9 F5F:*&#F5F6F5FF5FPF:F5\"\"%F.F.F." }}}{PARA 0 "" 0 "" {TEXT -1 0 "" }}{PARA 0 "" 0 "" {TEXT -1 178 "Procedure \"TwoSoliton\" builds the two-soliton sol utions.\nInput parameters:\nx, t - space and time coordinates,\na1, a2 - parameters of transformation,\nx_1, x_2 - initial positions." }} {EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 252 "TwoSoliton := proc (x,t,a1, x_1,a2,x_2)\nlocal phi0,phi1,phi2:\nphi0[0]:=(x,t)->0;\nphi1[1]:=(x,t) ->Soliton(x,t,a1,x_1);\nphi2[1]:=(x,t)->Soliton(x,t,a2,x_2);\nphi1[2]: =(x,t)->Backlund(a1,a2,phi0[0](x,t),phi1[1](x,t),phi2[1](x,t));\nRETUR N(phi1[2](x,t)) end;" }}{PARA 12 "" 1 "" {XPPMATH 20 "6#>%+TwoSoliton Gf*6(%\"xG%\"tG%#a1G%$x_1G%#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#-FTFhnF1F1F1" }}}{PARA 0 "" 0 "" {TEXT -1 0 "" }} {PARA 0 "" 0 "" {TEXT -1 191 "Procedure \"ThreeSoliton\" builds the th ree-soliton solutions.\nInput parameters:\nx, t - space and time coord inates,\na1, a2, a3 - parameters of transformation,\nx_1, x_2, x_3 - i nitial positions." }}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 309 "ThreeS oliton := proc (x,t,a1,x_1,a2,x_2,a3,x_3)\nlocal phi,phi1,phi2,phi3 : \nphi2[1]:=(x,t)->Soliton(x,t,a2,x_2);\nphi1[2]:=(x,t)->TwoSoliton(x,t ,a1,x_1,a2,x_2);\nphi2[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));\nR ETURN(Re(phi1[3](x,t))) end;" }}{PARA 12 "" 1 "" {XPPMATH 20 "6#>%-Th reeSolitonGf*6*%\"xG%\"tG%#a1G%$x_1G%#a2G%$x_2G%#a3G%$x_3G6&%$phiG%%ph i1G%%phi2G%%phi3G6\"F4C'>&8&6#\"\"\"f*6$F'F(F46$%)operatorG%&arrowGF4- %(SolitonG6&9$9%T$T&F4F46&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 transformation " }}{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$!+#=_#*)>!\"*-%*THICKNESSG 6#\"\"\"-%'COLOURG6&%$RGBGF/F/$\"*++++\"!\")-F(6%7$7%$\"+u[(**)>F7F/F/ 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