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function ACO(inputfile) N: Y% m9 ?; h0 L3 f# \
%% Example: ACO('ulysses22.tsp')
z! j9 y$ i4 edisp('AS is reading input nodes file...');
3 O( R0 I1 Q! x4 N/ l[Dimension,NodeCoord,NodeWeight,Name]=FileInput(inputfile);) }3 m' K2 ?: ^/ K0 C- z
disp([num2str(Dimension),' nodes in',Name,' has been read in']);
, `; n" j3 {+ S2 J' Adisp(['AS start at ',datestr(now)]);. B4 M' I5 S G( _6 |7 j1 \. i
%%%%%%%%%%%%% the key parameters of Ant System %%%%%%%%%
0 ]/ c$ I) L) n! T X+ EMaxITime=1e3;3 v; O* O) r5 {5 K& y% q' G+ B
AntNum=Dimension;
( L" F1 q5 Y6 l! U2 g. e$ nalpha=1;
, \; d4 Q2 I' l, Abeta=5;
7 H$ N7 z8 T2 H; srho=0.65;: i; [! B& b! N
%%%%%%%%%%%%% the key parameters of Ant System %%%%%%%%%; h& k' v3 P3 d/ @0 O. L
fprintf('Showing Iterative Best Solution:\n');+ U" O& f I! q" M8 f7 m8 O. {
[GBTour,GBLength,Option,IBRecord] = ...% p* ]( ^4 [0 z; V+ m7 [
AS(NodeCoord,NodeWeight,AntNum,MaxITime,alpha,beta,rho); 9 u( @. l( h& V2 b" A: U- @# `) \. d
disp(['AS stop at ',datestr(now)]);
$ ~# P6 k: B) t* K9 X. Fdisp('Drawing the iterative course''s curve');
( q8 `* j; z8 v9 D: `figure(1);/ U0 b" X8 r5 R$ P* `6 H! J% L
subplot(2,1,1)
+ h0 v5 \. C9 e$ G8 E2 G+ zplot(1:length(IBRecord(1, ),IBRecord(1, );$ Z9 p. l# h9 l& A: @
xlabel('Iterative Time');
, t: J. m0 P* a; K7 y L. }2 K: aylabel('Iterative Best Cost');
6 h3 g$ W, L- e/ f( _+ ?+ l9 j7 Xtitle(['Iterative Course: ','GMinL=',num2str(GBLength),', FRIT=',num2str(Option.OptITime)]);
b! C% a9 T+ X/ r' _/ m0 e: Gsubplot(2,1,2)
( K! J3 @& k. Z; e0 cplot(1:length(IBRecord(2, ),IBRecord(2, );
. _ h, {6 e& S. Hxlabel('Iterative Time');
% P0 d' b& o% g5 D1 jylabel('Average Node Branching');
- a9 a& B) z* h; c: @6 M& B% Cfigure(2);
9 A" T% S+ } H' f/ g R6 CDrawCity(NodeCoord,GBTour);
3 p) I% m: \! A* j% [title([num2str(Dimension),' Nodes Tour Path of ',Name]);
9 a) e; q/ ^$ Q N0 J( o& W" \3 c, ~# v8 U! @9 X
function [Dimension,NodeCoord,NodeWeight,Name]=FileInput(infile)
7 `, _) q {+ _9 eif ischar(infile)
0 i7 w+ o ?/ O2 g, j fid=fopen(infile,'r');
! {- q4 y1 o! Z3 _2 s( Xelse
' ~4 F' F( q; V( O2 Q/ G1 F disp('input file no exist');! s5 I6 z+ S! j$ P6 U: m
return;
# B8 U- |/ c$ b: S5 F2 [. P. Bend/ T( J. _' M2 G& C/ o3 z
if fid<0+ v0 K1 O# Q" \/ `& F' [% }! _
disp('error while open file');
1 w3 n% o/ q! d- P* W) T- N return;
+ r, ~/ T; G( u# wend9 O6 v/ x+ c4 j3 t; q
NodeWeight = [];
7 v6 J R+ G, m" }while feof(fid)==01 l2 o0 _ q; t8 G4 b/ y
temps=fgetl(fid);
6 H" T7 b- m% \* v if strcmp(temps,'')( V. w9 _% v# d. [5 E; \6 o* O
continue;
W+ j B( t% r& s7 B% ]) D" l elseif strncmpi('NAME',temps,4)9 p5 J& q' h4 P* u. n
k=findstr(temps,':');
; o. b' I5 g$ x, I% f, a% z3 w Name=temps(k+1:length(temps));. ~0 P. Y5 o" l
elseif strncmpi('DIMENSION',temps,9)
/ f! @, |. V1 q" N4 ]2 t k=findstr(temps,':');& V# E$ r# A! { `5 f3 s% J
d=temps(k+1:length(temps));
$ X% W, c" w# u, x+ r. z! { Dimension=str2double(d); %str2num/ P9 K( j" \1 d% E. B
elseif strncmpi('EDGE_WEIGHT_SECTION',temps,19)
( R; u; C3 ~- I5 ^ formatstr = [];8 j2 g+ Z R! E
for i=1 imension
( S3 H- ~# t2 ^+ B formatstr = [formatstr,'%g ']; @1 P, M8 l: ~9 H* h
end
/ D3 b" ~; r8 P! y, l j NodeWeight=fscanf(fid,formatstr,[Dimension,Dimension]);/ g6 m1 F% q2 z# |+ s
NodeWeight=NodeWeight';
1 e1 T- J: J) j$ ~7 ~ elseif strncmpi('NODE_COORD_SECTION',temps,18) || strncmpi('DISPLAY_DATA_SECTION',temps,20)
+ w/ [+ W. @0 R, p! H. h# K NodeCoord=fscanf(fid,'%g %g %g',[3 Dimension]);' z7 h) g3 _0 x8 l9 b9 K H
NodeCoord=NodeCoord';" q0 m- l: W4 [$ D0 T% [$ i
end0 m9 @8 d% C1 ^ r
end @3 ~/ o% Z/ O
fclose(fid);" u# D$ {. Q/ J& {. ?, p6 K
0 W$ I, S( i' y- u/ pfunction plothandle=DrawCity(CityList,Tours)
" v$ y$ o7 X C( U5 G! qxd=[];yd=[];8 P2 S/ ]3 E; D* R" t
nc=length(Tours);
. }, [7 r/ @3 i: H' u/ ?" V5 wplothandle=plot(CityList(:,2:3),'.');
z) e) p. y9 [2 ?" zset(plothandle,'MarkerSize',16);# l4 T4 ^8 r. z2 G3 U+ N* Y1 G# @8 ~
for i=1:nc
7 R+ ?; p1 ^1 Z1 w$ A xd(i)=CityList(Tours(i),2);
, `7 i2 D' Y) X! N yd(i)=CityList(Tours(i),3);
: H& T( W% E1 \& r3 i; D$ pend
# c V/ E6 I: t+ z2 xset(plothandle,'XData',xd,'YData',yd);
% v4 c* M( J' [* B5 F9 Zline(xd,yd);! M/ F9 h5 m7 w
# ~0 M% b7 b' U$ r. D: D, @! J1 q8 {function [GBTour,GBLength,Option,IBRecord]=AS(CityMatrix,WeightMatrix,AntNum,MaxITime,alpha,beta,rho)6 N8 M2 k9 X/ m, ]& `
%% (Ant System) date:070427
7 }5 Y5 j8 o# u: y) Q4 v%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% K& Y6 _" D+ ?/ a
% Reference:4 {3 n6 `1 M$ i0 Y
% Dorigo M, Maniezzo Vittorio, Colorni Alberto. . b3 H- s, {% o
% The Ant System: Optimization by a colony of cooperating agents [J].
+ Q7 g" @+ s! A1 ` j% IEEE Transactions on Systems, Man, and Cybernetics--Part B,1996, 26(1)7 \; M1 d' p/ H/ M
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
! j: B1 W! K* e; t$ lglobal ASOption Problem AntSystem
1 \, l$ X! B7 S; e. e% H# ]! PASOption = InitParameter(CityMatrix,AntNum,alpha,beta,rho,MaxITime);1 E' f, [8 E; h' f
Problem = InitProblem(CityMatrix,WeightMatrix);
4 ~2 Z+ k. [, }- j7 y" q' ]; \AntSystem = InitAntSystem();0 Q( _& q, Z( c( A( {0 U& z# e; T
ITime = 0;# S2 V* c2 i. v
IBRecord = [];' w! y$ `" B4 R+ ~7 u2 E5 D* W
if ASOption.DispInterval ~= 0
; k( D" s& r& {4 B0 a. X close all
# z2 l# t5 [% w. } set(gcf,'Doublebuffer','on');
/ [! z4 g: x' n: ?8 n hline=plot(1,1,'-o');
. L' i9 u2 t4 E1 }! Tend& G6 @* C/ p, S% V, f5 T4 M+ n
while 1
/ {: g V \ X$ a4 P4 R2 i InitStartPoint();! T. t) E8 k4 v& r8 ?
for step = 2:ASOption.n
5 _5 I" h- _9 x; a9 _! a" r for ant = 1:ASOption.m
3 `; `6 B3 h9 N& H) V P = CaculateShiftProb(step,ant);
& _+ Y1 @1 V2 R1 O/ ~0 o4 W nextnode = Roulette(P,1);
5 v" k6 G8 w! f- m3 Q8 U RefreshTabu(step,ant,nextnode);: Y" k8 r) }3 K7 A) I! h- {) a
end
) X- d! x' s4 N& p/ ^9 m end
0 ^3 _! M$ C& M CloseTours();
! E1 K" }( l- `( e& ?% s# K ITime = ITime + 1;
5 M" X, N) E5 I9 x7 d CaculateToursLength();) w6 h) \$ x/ V7 h1 M/ T0 l& O( l
GlobleRefreshPheromone();; q1 n/ V) C* d8 _" A
ANB = CaculateANB();- ?" _) X9 Q( R3 {2 E
[GBTour,GBLength,IBRecord(:,ITime)] = GetResults(ITime,ANB);# _ ], n& V0 h% J+ D% K! Y+ ~
ShowIterativeCourse(GBTour,ITime,hline);2 b7 r9 T" L* _
% ShowIterativeCourse(IBRecord(3:end,ITime),ITime,hline);
. V" a5 f( T* x X7 n$ B+ ]( O if Terminate(ITime,ANB) g; `. b5 d4 C
break;
2 J, N$ q6 I4 H0 Y2 u end$ G$ B8 D [# A, I( q
end. y- D; Q( c& k, Y$ i
Option = ASOption;! N0 [& g; u g( K. a; h* }: h
%% --------------------------------------------------------------- \; i7 N6 i3 o9 i8 F& i
function ASOption = InitParameter(Nodes,AntNum,alpha,beta,rho,MaxITime)
3 M! K! l- ]+ z- UASOption.n = length(Nodes(:,1));: l6 a1 m& p# C6 e
ASOption.m = AntNum;3 l$ h% _! X' W s+ I1 n- E7 Z) I
ASOption.alpha = alpha;
- B- [; |1 L( |) [ASOption.beta = beta;4 x) k2 n: n7 x% w5 u) Z
ASOption.rho = rho;
8 X8 ]1 i6 s8 o2 b, EASOption.MaxITime = MaxITime;
* D q3 y5 d5 ~& } W& DASOption.OptITime = 1;
2 ?- Y5 a) A) @ f( P. CASOption.Q = 10;8 @# Y9 c0 w1 Q4 ^6 U" [. d
ASOption.C = 100;
9 k4 S& F$ j6 O/ q0 vASOption.lambda = 0.15;
0 U* V3 ]- I1 i& iASOption.ANBmin = 2;
5 s/ G- v! Y1 ^" GASOption.GBLength = inf;; O$ E3 R" g0 I- l& A% N
ASOption.GBTour = zeros(length(Nodes(:,1))+1,1);% A* n. x" g% M r
ASOption.DispInterval = 10;
5 L y9 |% m/ erand('state',sum(100*clock));# i$ E& j, E2 I7 m- x" {6 t
%% --------------------------------------------------------------$ g. m) Z3 H) `, U
function Problem = InitProblem(Nodes,WeightMatrix)
" J2 l% F5 u8 r- W6 D( V$ Mglobal ASOption
/ _9 A/ o8 P' v1 M2 D1 C( \n = length(Nodes(:,1));
4 |1 c1 a5 n4 o3 O, ?MatrixTau = (ones(n,n)-eye(n,n))*ASOption.C;- b7 O+ q: T; l+ a
Distances = WeightMatrix;
: Z6 z, n" C& K2 D/ x" xSymmetryFlag = false;
( _( z/ F; ?) t4 W1 ?if isempty(WeightMatrix)7 ^# m! B5 Z8 v) V
Distances = CalculateDistance(Nodes);
0 b5 P- c5 U: D# I2 u( y SymmetryFlag = true;
2 p; {8 j. U3 X; pend F% ~8 s# v8 U: [
Problem = struct('nodes',Nodes,'dis',Distances,'tau',MatrixTau,'symmetry',SymmetryFlag);7 L5 g1 I4 i4 [: |) |% x+ W
%% --------------------------------------------------------------
9 |5 v. ^4 H% n0 H) sfunction AntSystem = InitAntSystem()* d8 e8 R0 O% ]2 l& R) v
global ASOption% n2 `* e* P- X* l( P! |
AntTours = zeros(ASOption.m,ASOption.n+1); 2 z0 \$ J! m0 k3 C8 M r9 w: \( d% B
ToursLength = zeros(ASOption.m,1);
# k0 [5 W# X4 ]# ^) y' [ c9 U. sAntSystem = struct('tours',AntTours,'lengths',ToursLength);
# w/ Z4 R" Q) P# W+ ^%% --------------------------------------------------------------& E: n# H; R& o8 M7 K: X2 C! x
function InitStartPoint()8 S0 X, ]- m7 f5 q& T
global AntSystem ASOption
9 Z. H/ Z: b4 Z" }! ~0 `! b+ |( bAntSystem.tours = zeros(ASOption.m,ASOption.n+1); * z! v4 \; t9 q8 z, U" ]6 U1 S
rand('state',sum(100*clock));/ N; J8 w3 G2 q$ ^1 {
AntSystem.tours(:,1) = randint(ASOption.m,1,[1,ASOption.n]);7 B0 }7 k& x, ^5 u5 @$ v3 y9 Q
AntSystem.lengths = zeros(ASOption.m,1);" |# b( i0 `& J, ^$ ^- @/ c
%% --------------------------------------------------------------
2 @6 F. L2 q! ~/ a8 ~1 Xfunction Probs = CaculateShiftProb(step_i, ant_k)- H7 G" u+ R, E& t" u9 P
global AntSystem ASOption Problem
1 J6 y1 F& o% Z" bCurrentNode = AntSystem.tours(ant_k, step_i-1);% e; v; i1 ? U6 F: V
VisitedNodes = AntSystem.tours(ant_k, 1:step_i-1);/ M3 `" V4 I$ W$ ^. a, n# R9 q
tau_i = Problem.tau(CurrentNode, ;7 v3 W9 _8 o+ Y3 Q; s: `- W
tau_i(1,VisitedNodes) = 0;
! z6 G/ D8 S- x4 X0 |& r( _/ idis_i = Problem.dis(CurrentNode, ;) U+ {2 h: {/ ^# Y
dis_i(1,CurrentNode) = 1;
z0 S+ R; }6 `8 h: w* J( [7 jProbs = (tau_i.^ASOption.alpha).*((1./dis_i).^ASOption.beta);
6 Q1 h8 ?/ ?* p& @8 ?* S* @if sum(Probs) ~= 0
t( [1 G: Y# c; [' J' _ Probs = Probs/sum(Probs);
+ A* J+ Q" d$ C6 jelse * W9 Y* b6 Q; T( w0 J& C: S5 ?
NoVisitedNodes = setdiff(1:ASOption.n,VisitedNodes);# t- x3 B& x- G( K
Probs(1,NoVisitedNodes) = 1/length(NoVisitedNodes);
- H7 l& w" f4 F( Hend
4 x( V5 ~, R7 X+ k p5 q%% --------------------------------------------------------------8 k4 t: u. v' [1 j; o. b _/ G
function Select = Roulette(P,num)9 | H+ c" f4 G; ]
m = length(P);
9 z, N7 M6 N6 ]' oflag = (1-sum(P)<=1e-5);
3 \* ^6 G$ N! b3 cSelect = zeros(1,num);
& o; @, K7 U' U7 Urand('state',sum(100*clock));
6 P# h, ~- Z r0 @" C$ O: br = rand(1,num);
2 U) {+ ~# w! a! Y1 [! bfor i=1:num
! D( o3 z- C1 x! J6 A* Q% f, I- p. f sumP = 0;
8 x) W8 s5 e1 M j = ceil(m*rand); ) V; M( j/ `) e# G* q5 L
while (sumP<r(i)) && flag
( ?- L0 |3 x) B3 }6 L sumP = sumP + P(mod(j-1,m)+1);+ j! m* A. s! X1 ~2 ^' L
j = j+1;% F! o, |% S9 j- `# u v S
end
s+ e4 d r9 a6 c Select(i) = mod(j-2,m)+1;) U% {* @# M+ T
end( B* M& U' Z1 s. a
%% --------------------------------------------------------------' Y0 q- t' W3 x7 R0 W
function RefreshTabu(step_i,ant_k,nextnode)1 T ]( Z* I ~* Q6 a; G
global AntSystem& Y8 i) `1 E% t& w P# W6 F
AntSystem.tours(ant_k,step_i) = nextnode;# ]1 ^2 V- j: r A
%% --------------------------------------------------------------
3 @6 F9 }- g5 _! `: qfunction CloseTours()
5 g7 O( L% l( j# f- C6 Z, ~+ Zglobal AntSystem ASOption9 n8 w. ]) j5 t" v3 r0 B
AntSystem.tours(:,ASOption.n+1) = AntSystem.tours(:,1);
# H2 Q* N4 I$ G%% --------------------------------------------------------------" O. b2 o( F7 y. @: P
function CaculateToursLength()& K v6 B: V! _) n
global AntSystem ASOption Problem
' F$ {' C) g* R9 ~- {1 RLengths = zeros(ASOption.m,1);
* E& X- d- ?" p- }2 Bfor k=1:ASOption.m0 v* ~- M; i% Q {
for i=1:ASOption.n2 c" }' O" G2 q6 \# Z/ I* ~& [
Lengths(k)=Lengths(k)+.... t% P0 Z6 o7 ^& w7 G$ W& E
Problem.dis(AntSystem.tours(k,i),AntSystem.tours(k,i+1));
/ G: E7 g. l& [1 s( _' l# H+ c end# }% T- g8 Y2 j7 R* ^
end4 g. N3 n8 Z8 V, X9 D$ V. B
AntSystem.lengths = Lengths;
) u& H* D [& G7 }' R%% --------------------------------------------------------------
! i7 l- O3 N% w$ a$ j I0 z" jfunction [GBTour,GBLength,Record] = GetResults(ITime,ANB)
1 P( G q6 k# g: i/ ^global AntSystem ASOption& k4 t; M A: v1 E) M: `
[IBLength,AntIndex] = min(AntSystem.lengths);9 f% q" d/ {9 }& e4 f
IBTour = AntSystem.tours(AntIndex, ;
& W2 K) G3 N/ S, ^! d5 q. bif IBLength<=ASOption.GBLength
+ ?3 A( A6 N6 O7 K0 p ASOption.GBLength = IBLength;
D: S7 E) e# V& R ASOption.GBTour = IBTour;
4 V' V; d Y1 Y- ~% U ASOption.OptITime = ITime;* g. d( l& \, K; \ J3 i. P7 i, u+ \1 r
end4 e4 ^# x, x* Q$ j5 {3 f
GBTour = ASOption.GBTour';
6 P* g& Q2 Y6 w$ zGBLength = ASOption.GBLength;! I/ D+ {" E( H
Record = [IBLength,ANB,IBTour]';
( v* u3 ~ @" j%% --------------------------------------------------------------
# o, s7 d. e& r7 ?7 X4 F. P+ rfunction GlobleRefreshPheromone()
3 ^4 B! b7 l& h" [* eglobal AntSystem ASOption Problem3 k4 K% @4 R6 x% |
AT = AntSystem.tours;
# E% i2 e4 f$ r1 n9 C) qTL = AntSystem.lengths;
1 K8 l2 B5 p( R. J1 @9 ]. S* K3 xsumdtau=zeros(ASOption.n,ASOption.n); ) V1 u# h9 r& s) }! u, D
for k=1:ASOption.m
$ g6 i: K; J! W8 `# _1 a for i=1:ASOption.n
" e* h) k8 ?4 Y sumdtau(AT(k,i),AT(k,i+1))=sumdtau(AT(k,i),AT(k,i+1))+ASOption.Q/TL(k);
9 \5 ]$ L" m8 l& {$ z if Problem.symmetry' o' ?4 H/ ~, u3 o7 J
sumdtau(AT(k,i+1),AT(k,i))=sumdtau(AT(k,i),AT(k,i+1));
' Y$ ]2 |3 W" U& k7 s# C end
P1 @& F) I4 v* L5 M* L; i w1 M, ] end
7 k6 |: d+ A7 send
5 b5 X" K' _+ p9 B- sProblem.tau=Problem.tau*(1-ASOption.rho)+sumdtau;
% i4 y! F, N" h1 F- x* N% ^%% --------------------------------------------------------------7 }4 w( |5 X: p4 t) N/ Q. E' R
function flag = Terminate(ITime,ANB)
# h: n# f$ u7 C8 g9 |0 Hglobal ASOption
& B# C5 r/ o% lflag = false;/ K! W. C0 T) N! c
if ANB<=ASOption.ANBmin || ITime>=ASOption.MaxITime
9 M. o+ u6 r0 K flag = true;' Q0 h1 _& O" P4 [" o
end
, @6 N# W! a* s- b4 _. p; I( J%% --------------------------------------------------------------
0 R3 F9 @. [; u5 \$ vfunction ANB = CaculateANB()
: O6 Q0 |! g9 h1 Mglobal ASOption Problem
9 O/ `6 C. D5 D$ O6 ymintau = min(Problem.tau+ASOption.C*eye(ASOption.n,ASOption.n));
/ d q& a! O4 d _& Vsigma = max(Problem.tau) - mintau;$ I- a1 D2 Q7 O+ a4 `4 |" I7 l! P; \
dis = Problem.tau - repmat(sigma*ASOption.lambda+mintau,ASOption.n,1);3 n5 e2 I- b, ~6 W- E
NB = sum(dis>=0,1);# N: N: K& E4 R8 r" `% h* f
ANB = sum(NB)/ASOption.n;
# i6 l( u; g g% D$ z( H. p Z8 b$ X%% --------------------------------------------------------------' z( {' u% Y7 f) C, L" s8 A* J* U
function Distances = CalculateDistance(Nodes)/ m4 g# @, L! H% _' q
global ASOption
. \2 O; B/ U7 x0 u4 v; f) B/ MNodes(:,1)=[];
" |5 `+ V" ]) q8 ]* l; aDistances=zeros(ASOption.n,ASOption.n);
3 U/ z4 H! W: Y" h0 c. L" @7 _for i=2:ASOption.n4 j9 ?- P; K# |
for j=1:i
5 `) O0 q/ V0 f- n: C" k* z if(i==j)
. k( O" a) L# F4 ]( [$ B. n continue;
' S- m0 a: J% ^* R n& R4 I else& u7 d! t: n" \) l0 K2 v
dij=Nodes(i, -Nodes(j, ;
1 Z& K' S8 D& B S0 e2 L& Q- B Distances(i,j)=sqrt(dij(1)^2+dij(2)^2);2 K* H/ |9 [1 G, ~+ ?- v, B* @* l
Distances(j,i)=Distances(i,j);
) z% i0 l# _- H; x- N end
( V4 l6 q7 l0 I! ] end; e4 a1 ^* X2 f+ u
end
$ n/ D# g2 @7 y) t%% --------------------------------------------------------------7 @' K" o: d! H& V3 C
function ShowIterativeCourse(IBTour,ITime,hmovie)
+ p; h- N0 K) \; |& u6 s9 L' r& zglobal Problem ASOption
/ u7 _7 `' A$ @& d$ o; Lnum = length(IBTour);+ S9 Q9 O0 T) I, I( t' l8 C! T: _1 j/ R
if mod(ITime,ASOption.DispInterval)==0
: Z6 k3 H. h* ^! Y: F6 k title(get(hmovie,'Parent'),['ITime = ',num2str(ITime)]);. J* J2 P G) P" j
NodeCoord = Problem.nodes;
5 d5 ?4 o% A- _! [ xd=[];yd=[];
' H, X8 Z) a: v/ A3 X) p8 i for i=1:num
: l1 m1 y! h3 L( b xd(i)=NodeCoord(IBTour(i),2);
, ]" g( ^; J) O8 W- S0 E0 e @ yd(i)=NodeCoord(IBTour(i),3);
. C8 `: c$ M' C0 r1 K& K end
3 d, o! m7 d+ R9 k set(hmovie,'XData',xd,'YData',yd);7 y; h1 V, F1 K2 }
pause(0.01);
3 D" v% L, N0 B) d K1 Vend |
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