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function ACO(inputfile)
( D! M" P/ @9 S- Q9 B6 e5 `6 B! g% {0 S%% Example: ACO('ulysses22.tsp')2 j' b, d! B0 _. @
disp('AS is reading input nodes file...');
( a9 s0 T7 f7 o/ J5 ~[Dimension,NodeCoord,NodeWeight,Name]=FileInput(inputfile);5 h3 ^4 Z1 Y3 ~5 x& f* @
disp([num2str(Dimension),' nodes in',Name,' has been read in']);
( L) k6 c) `/ K' T/ `disp(['AS start at ',datestr(now)]);
9 S2 p5 x' s" Q% R%%%%%%%%%%%%% the key parameters of Ant System %%%%%%%%%
c3 d0 e. s+ RMaxITime=1e3;
& z9 k0 l0 ~6 hAntNum=Dimension;# E8 p5 d/ \" Q' X
alpha=1;4 k! c/ |$ O: Z r# p1 ^
beta=5;
J! b$ {0 a. ]0 d9 Jrho=0.65;
: j/ W$ R; j7 k/ u1 R0 v%%%%%%%%%%%%% the key parameters of Ant System %%%%%%%%%
2 L* i2 v1 f. x7 @. a4 Jfprintf('Showing Iterative Best Solution:\n');
" p( N2 M5 m1 I[GBTour,GBLength,Option,IBRecord] = ...
' N6 r% h& V5 l3 \ XAS(NodeCoord,NodeWeight,AntNum,MaxITime,alpha,beta,rho);
9 w! y+ N6 }8 X( l. jdisp(['AS stop at ',datestr(now)]);8 y! N$ B2 d( A7 @4 |* ^
disp('Drawing the iterative course''s curve');( x9 ~0 t, M5 ` v! B
figure(1);& V8 X" T3 t5 j% O9 `
subplot(2,1,1)+ `# m) q! a7 S5 w
plot(1:length(IBRecord(1, ),IBRecord(1, );
6 K! p8 Z0 f* w8 B1 Vxlabel('Iterative Time');
, R' n- O# z3 o" r" q- Y2 Lylabel('Iterative Best Cost');" `* a/ f9 b+ N0 ~3 R S; a
title(['Iterative Course: ','GMinL=',num2str(GBLength),', FRIT=',num2str(Option.OptITime)]);- O- j9 p% ]2 B1 u! E
subplot(2,1,2)- y8 b1 a, d, S5 a# k' C4 ~
plot(1:length(IBRecord(2, ),IBRecord(2, );
- p& C2 m- r m5 F6 j2 Fxlabel('Iterative Time');8 f4 s7 L3 t# W$ @
ylabel('Average Node Branching');
; a. Z1 z) e. O" Dfigure(2);" F; f [3 @ F* b8 \. A5 c, u
DrawCity(NodeCoord,GBTour);
+ e3 [5 ]* W& O' ^title([num2str(Dimension),' Nodes Tour Path of ',Name]);3 K- Y# m; T2 y) h% W
: }( {: k. Z' |4 _4 A; f' K; W
function [Dimension,NodeCoord,NodeWeight,Name]=FileInput(infile)
# D8 A* K9 |. r2 w. ~: qif ischar(infile)
/ L' d# a5 p' X D- X/ z F fid=fopen(infile,'r');3 S# N( O, V3 h+ j
else
( {( }/ Z& G8 L3 _ disp('input file no exist');9 r8 }1 ~. y% B6 d l
return;
7 E, v7 F, _8 ~end- q0 W: V* G( q0 Y$ @; F
if fid<0
4 x* y& j# r( ^* g7 ^ disp('error while open file');- U' u- Z6 M! P. v
return;/ O( D S+ |1 K: N
end
0 h' X3 v' X6 g: S0 ?NodeWeight = [];* U) ^3 h! A7 W0 D( R" y
while feof(fid)==0
! Y0 N- S: H8 r6 u! u# ] temps=fgetl(fid);
$ z: f1 C% X/ ^- W/ b7 j, z if strcmp(temps,'')! V# U9 y! T' n7 v- }
continue;: C7 Q: L' M) |7 C9 @& V. ^
elseif strncmpi('NAME',temps,4)/ D/ d; j; ?, b; C0 E! V
k=findstr(temps,':');1 u8 \4 m! k/ i6 D- U* _
Name=temps(k+1:length(temps));* e0 L- R( p3 X" C! \
elseif strncmpi('DIMENSION',temps,9)' R. Q& J. \' O3 Y1 @1 \
k=findstr(temps,':');. E9 G% E& }; r: L7 U; c) L
d=temps(k+1:length(temps));
8 _* Q( P, s" M2 U Dimension=str2double(d); %str2num' y! d0 b. |/ X) ^2 L$ C( f
elseif strncmpi('EDGE_WEIGHT_SECTION',temps,19)! s3 a( D& v0 r { ~
formatstr = [];
; ^, Q# W4 c3 Q" E for i=1 imension H6 N/ g( _2 V7 E/ e
formatstr = [formatstr,'%g '];
K. M, N r$ Z7 y5 Q& g8 u7 \4 p7 Y* I end* a' h( f2 u5 d: }- j9 M; {3 u
NodeWeight=fscanf(fid,formatstr,[Dimension,Dimension]);
5 X" r% Q, R: Z. l5 a NodeWeight=NodeWeight';8 ^' q+ I0 c S6 `4 U& I: c( K
elseif strncmpi('NODE_COORD_SECTION',temps,18) || strncmpi('DISPLAY_DATA_SECTION',temps,20)% ^" |, L' s5 u
NodeCoord=fscanf(fid,'%g %g %g',[3 Dimension]);
# j& e. ^& V( J' a1 F9 [. { NodeCoord=NodeCoord';2 b" [) A W9 p
end% _' [+ w# r0 i, g) n, y
end& P: e3 ?! W# R4 K O# u1 d
fclose(fid);
' s* ~& _7 g8 b6 C* U# W2 ?/ t) p. K5 P- z7 Q
function plothandle=DrawCity(CityList,Tours)1 z; T7 O" O0 l* e5 m3 w
xd=[];yd=[];# I7 g- D/ X1 j6 K$ ^! \7 R
nc=length(Tours);
4 U. b- D! L% ]5 p3 ?plothandle=plot(CityList(:,2:3),'.');
1 h$ L/ T, @5 }; T' t7 `set(plothandle,'MarkerSize',16);1 ]& M2 U p" w$ m7 C
for i=1:nc
: c4 v# @! ~ ^! U3 n9 V xd(i)=CityList(Tours(i),2);
/ U$ K& C( c+ C3 n# H! {' ?6 u6 s yd(i)=CityList(Tours(i),3);8 w8 e: l! ^9 x" u/ v5 |
end) c( g6 `0 `( }# c8 p2 x
set(plothandle,'XData',xd,'YData',yd);
- ?9 X6 J/ M6 {; t) s; G$ rline(xd,yd);3 Q8 ~6 h; i; G7 {- B
* o m. `. X$ F7 j& [
function [GBTour,GBLength,Option,IBRecord]=AS(CityMatrix,WeightMatrix,AntNum,MaxITime,alpha,beta,rho)
N! P- V! J% n5 i6 h( D* e%% (Ant System) date:070427
9 X' `' p+ B" |! d1 w%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%- x/ R% `' ^$ \5 S1 J' K
% Reference:
& C, c4 D" A9 t; L' R& ]: Q/ W/ \) z7 l% Dorigo M, Maniezzo Vittorio, Colorni Alberto.
! i6 M s( ~) H8 I1 @% The Ant System: Optimization by a colony of cooperating agents [J].
* g9 u- p& H* ]" y% IEEE Transactions on Systems, Man, and Cybernetics--Part B,1996, 26(1)
- C) {7 }& w7 T%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
- x1 l w4 _, `. L; B) u1 k0 r" _: jglobal ASOption Problem AntSystem- a% Z! u7 [. s( E5 v# C3 W8 T
ASOption = InitParameter(CityMatrix,AntNum,alpha,beta,rho,MaxITime);" E6 e2 G. k0 H* x7 b
Problem = InitProblem(CityMatrix,WeightMatrix);
+ _ Q- c# {3 s9 U4 KAntSystem = InitAntSystem();* p, @/ M, Y8 D$ H/ J0 I
ITime = 0;* p4 ?" g& h8 H6 j4 a5 {9 e! M# u
IBRecord = [];; z* P9 {8 j' z1 P# R- P5 q# o y, w5 {
if ASOption.DispInterval ~= 0 z8 d, w% w* \# k" s. Y- X
close all
6 ~" T9 @( l( j9 T2 C set(gcf,'Doublebuffer','on');
; L1 x s4 w" m* w7 g hline=plot(1,1,'-o');* s8 i! D" J+ j J! M( u: j# s
end
, h1 u% ], e) Lwhile 1
5 h: ?7 H C6 z5 ~' C2 \ InitStartPoint();' P6 [( |+ l }
for step = 2:ASOption.n) H) N9 F" i, j1 l% k' ~
for ant = 1:ASOption.m
; [& t' G1 d, g3 D P = CaculateShiftProb(step,ant);$ L4 {: ], M" s7 F/ q
nextnode = Roulette(P,1);
# \: }0 ]3 n( z- y- } RefreshTabu(step,ant,nextnode);
& L2 S$ J0 z; L4 \1 [4 k$ L8 r end
" b" r6 e0 s) K/ a$ E4 F& f* r+ i3 \" e end
) a" i# R# w/ M) v( ` I# ^ CloseTours();9 z! e& J: X2 ^$ g' l
ITime = ITime + 1;
- w' V2 V" s) w+ Z! t# T# j0 k CaculateToursLength();
5 t3 z* ?5 `( Z4 Z& h" z GlobleRefreshPheromone();6 {6 v. Q' c( I& e
ANB = CaculateANB();( R- o( p% V+ m/ n- ~
[GBTour,GBLength,IBRecord(:,ITime)] = GetResults(ITime,ANB);
' M: {& G+ a) K- E6 @( @ ShowIterativeCourse(GBTour,ITime,hline);" i- J- B; B5 C5 f- n1 M
% ShowIterativeCourse(IBRecord(3:end,ITime),ITime,hline);" F, l! h# b0 a7 O K" ]" ~' V+ S
if Terminate(ITime,ANB)
0 K3 h" d" n2 U5 ~ break;
1 g, l& D9 C$ F% u9 v8 a8 a i end- J: }' f. n. W% e0 F% B$ A( g
end
s& p* Z5 V- h9 j& O. j1 yOption = ASOption;& g+ i* A5 R' t/ N7 n% S0 T
%% --------------------------------------------------------------1 _! j1 u3 P; {# P- n
function ASOption = InitParameter(Nodes,AntNum,alpha,beta,rho,MaxITime)
# Z) a* q7 @. K0 f' B8 bASOption.n = length(Nodes(:,1));4 m/ K/ I, n9 m1 n4 Z* ~2 {
ASOption.m = AntNum;
" j% T$ s: y, t& c' X f3 d1 ^; RASOption.alpha = alpha;
/ J0 O& l% _! X# }ASOption.beta = beta;1 a5 E! L- ~0 ]) y+ Z1 w5 L4 i
ASOption.rho = rho;
& `; C' D3 Z' I6 { Z' w! JASOption.MaxITime = MaxITime;
2 \7 ^- H9 L: GASOption.OptITime = 1;! m. t: J' z6 d) X j( j
ASOption.Q = 10;
. J ~4 {7 M: _% Z/ a% O8 n. t; EASOption.C = 100;
" n* d2 c6 o% i9 ]6 y. G( GASOption.lambda = 0.15;
& y2 {* _. s% j. zASOption.ANBmin = 2;
9 D* y2 l' ?, P( ^* Q0 s* O2 {ASOption.GBLength = inf;- O. e5 _, U8 j. {$ Z
ASOption.GBTour = zeros(length(Nodes(:,1))+1,1);
# j9 i* T6 E# H6 A4 U) w* [ASOption.DispInterval = 10;+ n0 M d* c# L2 Z+ Q
rand('state',sum(100*clock));3 A- j" Q" D3 }# p2 I9 X
%% --------------------------------------------------------------
8 W: B8 ?9 O/ A1 M' r; Vfunction Problem = InitProblem(Nodes,WeightMatrix). f% e; J% _( w7 @& U9 D' }
global ASOption
+ z/ A8 t! S& N3 yn = length(Nodes(:,1));0 ^: e0 b4 r3 U, V, ]2 L5 N
MatrixTau = (ones(n,n)-eye(n,n))*ASOption.C;# d, Y+ p" A! R( Z8 V _& ?
Distances = WeightMatrix;: a, u! O1 T4 |7 E, X
SymmetryFlag = false;
6 D8 X7 b. Q! Q8 Tif isempty(WeightMatrix): }3 f0 P4 b& v; B4 ~+ @
Distances = CalculateDistance(Nodes);
8 S2 ^- N: X: \6 d. _' l; I SymmetryFlag = true;
: t) f+ ^' X* g, |; Vend% N. T% K! h$ h1 x) m2 X m
Problem = struct('nodes',Nodes,'dis',Distances,'tau',MatrixTau,'symmetry',SymmetryFlag);7 W" V+ N2 J, i
%% -------------------------------------------------------------- _4 `/ o# y$ ], z
function AntSystem = InitAntSystem()( G1 B, T$ q: K! ^; U3 q( P
global ASOption
: V( }+ j5 p) F. x, X8 x0 QAntTours = zeros(ASOption.m,ASOption.n+1); ! V9 s m, d% c" ~
ToursLength = zeros(ASOption.m,1);8 g: P; l2 S4 `$ ^+ p5 I5 B) |
AntSystem = struct('tours',AntTours,'lengths',ToursLength);- b! K! Q4 D% d
%% --------------------------------------------------------------
: B5 b e* m% o) @( m* Xfunction InitStartPoint()
* E" x8 k5 n! w2 oglobal AntSystem ASOption2 i. N$ _1 e" f3 t% @( o
AntSystem.tours = zeros(ASOption.m,ASOption.n+1);
) F9 x$ o `# Srand('state',sum(100*clock));* ^" x/ \; W$ a" m- S' L- L H K8 z2 D
AntSystem.tours(:,1) = randint(ASOption.m,1,[1,ASOption.n]);6 F: Z& B% A% n
AntSystem.lengths = zeros(ASOption.m,1);! k% T. Y, M) H |& }0 n2 G% f2 q
%% --------------------------------------------------------------
8 [/ h# x' R- `% F1 F& vfunction Probs = CaculateShiftProb(step_i, ant_k)" Z% u+ u5 o" @6 k0 X c7 c; K
global AntSystem ASOption Problem
) a9 E8 m6 n* N0 w7 dCurrentNode = AntSystem.tours(ant_k, step_i-1);& n, K; N. i( ]! N5 R& a
VisitedNodes = AntSystem.tours(ant_k, 1:step_i-1);
+ O9 j* C& \- d+ S& v) Vtau_i = Problem.tau(CurrentNode, ;" e5 K t/ T$ s3 v# t
tau_i(1,VisitedNodes) = 0;8 l# B" d7 D3 |1 z) m4 {
dis_i = Problem.dis(CurrentNode, ;
0 C% F I% O1 F* {# k" Bdis_i(1,CurrentNode) = 1;
5 e: H5 k$ ^1 R* n9 T, tProbs = (tau_i.^ASOption.alpha).*((1./dis_i).^ASOption.beta);7 A' X# n* U ?4 U
if sum(Probs) ~= 0 e* d+ ^2 r1 r' x m
Probs = Probs/sum(Probs);
E! u5 X+ L5 @# R0 delse 7 ^* Q9 S" G4 c% L6 x
NoVisitedNodes = setdiff(1:ASOption.n,VisitedNodes);
- I" H. T6 n4 {6 \ Probs(1,NoVisitedNodes) = 1/length(NoVisitedNodes);! q6 B( h0 D3 K
end* `) |9 T, ?* M
%% --------------------------------------------------------------
. }3 t7 U& J$ j# ?4 z9 [) @- U$ ofunction Select = Roulette(P,num)1 L5 j+ ^" D/ [' I: m
m = length(P);
+ i9 Q; O' L1 Y' v7 B3 W5 hflag = (1-sum(P)<=1e-5);
( F. E F# n5 e; g( p3 XSelect = zeros(1,num);# [: q& X! l8 k# o
rand('state',sum(100*clock));4 r$ E9 ^" f' b) ^; y, U/ w4 e
r = rand(1,num);! ^& y i$ Z/ J# ~
for i=1:num4 H) I* p1 \, g
sumP = 0;
+ C$ g4 D1 z0 T# Y j = ceil(m*rand); 8 {" p- n3 _& o \/ {
while (sumP<r(i)) && flag S& j1 I g; I4 J6 l
sumP = sumP + P(mod(j-1,m)+1);
0 G3 P# E+ z4 ]" h9 }& i8 U% b j = j+1;
. y! s0 n3 q2 @ end5 o( w/ L8 s( |6 M9 o- g8 w9 E" J
Select(i) = mod(j-2,m)+1;: i: b0 D) P; @3 R9 w) ?" E
end
# p% x+ ^7 e2 }%% --------------------------------------------------------------
5 ?4 B8 f, j! a; V9 S" r7 J. w* m0 ~function RefreshTabu(step_i,ant_k,nextnode)
7 w: D* G1 D% pglobal AntSystem
3 i, u& D* T. e, AAntSystem.tours(ant_k,step_i) = nextnode;. G9 D* E3 M+ ]% }, a
%% --------------------------------------------------------------
5 @# i, R Z( G# I& t% Vfunction CloseTours()- D2 m* ^/ \3 ?) {# m
global AntSystem ASOption8 Q. N4 `! H4 ?* w
AntSystem.tours(:,ASOption.n+1) = AntSystem.tours(:,1);" i6 a0 E& b) I! e5 d9 x; _
%% --------------------------------------------------------------
6 f5 }5 ^* ?" _* P; E/ d3 gfunction CaculateToursLength()7 d$ |9 M4 a, D! J. o% c
global AntSystem ASOption Problem( t% e; t! x6 ~3 g
Lengths = zeros(ASOption.m,1);% `& [* Q7 N V+ a
for k=1:ASOption.m7 i: g$ C6 @; z" ^3 n( w
for i=1:ASOption.n5 j" p3 }! a/ e0 I9 S/ e3 ?
Lengths(k)=Lengths(k)+...# g- h- f3 @0 y0 i+ U7 @4 ^4 l1 R
Problem.dis(AntSystem.tours(k,i),AntSystem.tours(k,i+1));
- o8 V2 Y9 R6 `4 e% o end
- s4 d1 ]9 X6 l" C* b& e! ^end! G/ K- i/ t% k' Y
AntSystem.lengths = Lengths;
7 Z- ?3 N( L5 r$ `6 O%% --------------------------------------------------------------; }5 }0 B6 i; K! q4 y+ W
function [GBTour,GBLength,Record] = GetResults(ITime,ANB). z; X- L6 ~- b0 q- U
global AntSystem ASOption
) \: B, ?- w! w1 ^0 k/ i& z2 j0 M9 ?[IBLength,AntIndex] = min(AntSystem.lengths);" z* L5 V: a2 V2 e
IBTour = AntSystem.tours(AntIndex, ;
/ X5 m0 G% c) J4 K+ Xif IBLength<=ASOption.GBLength
; K3 J/ X4 e' C- x( d ASOption.GBLength = IBLength;4 X* f: ]; S" K4 Q1 y% e% z, h! t2 V
ASOption.GBTour = IBTour;$ a n+ I9 T" Y+ j
ASOption.OptITime = ITime;% T7 M7 W0 P9 S# F2 k4 p) y
end; d3 z3 X0 X; m
GBTour = ASOption.GBTour';
1 a+ S: B J9 L# Z# Y. a3 R8 zGBLength = ASOption.GBLength;
( J' w% y) D% L' f- a) |% b0 ^Record = [IBLength,ANB,IBTour]';
$ H+ z5 E9 |! Q) w%% --------------------------------------------------------------
% J5 E+ H2 M9 ?; Efunction GlobleRefreshPheromone()
( W& ~+ R$ U' O! lglobal AntSystem ASOption Problem
: F6 n, i; `: H" M1 D- qAT = AntSystem.tours;
6 R, _& R- I( q N; c) A0 DTL = AntSystem.lengths; @ Z e* T8 V- E/ o4 b' _ K. Q
sumdtau=zeros(ASOption.n,ASOption.n);
' t5 K1 F+ ]$ a3 R" Y1 y% Rfor k=1:ASOption.m
0 M+ |9 _5 d) [1 _7 o- J6 Q for i=1:ASOption.n ! f% z Y9 }# u. {" I2 D/ Q9 D
sumdtau(AT(k,i),AT(k,i+1))=sumdtau(AT(k,i),AT(k,i+1))+ASOption.Q/TL(k);
% B2 P* ~9 L+ @0 f if Problem.symmetry/ e8 ~. o( V" B
sumdtau(AT(k,i+1),AT(k,i))=sumdtau(AT(k,i),AT(k,i+1));
- U5 |% m, O8 _) d end
/ c H7 N# C9 z- R end
8 w% X7 ^! t7 bend: S7 f: E7 F. k; G; A& ^
Problem.tau=Problem.tau*(1-ASOption.rho)+sumdtau;' R0 i7 Q* ?2 z5 T, ]
%% --------------------------------------------------------------4 Z" ~& `9 d6 y3 w7 j, d! s* Z
function flag = Terminate(ITime,ANB)
9 t8 T4 \5 \! ^+ e+ o% Oglobal ASOption
( Q5 I! x0 q: B$ Zflag = false;$ ]+ F; { ~- L# H W
if ANB<=ASOption.ANBmin || ITime>=ASOption.MaxITime& w) a1 V$ o. ?& e7 Y5 ~, H
flag = true;
) x2 e. F" Z1 C v9 {( Nend2 J8 a) M# R5 W* g k; Z. D2 u
%% --------------------------------------------------------------
( ^. l; f3 c0 f& [2 pfunction ANB = CaculateANB()6 v0 U: X% U- _% V; D5 J
global ASOption Problem
( a6 J2 ^0 f3 S/ |" D) P, L8 Ymintau = min(Problem.tau+ASOption.C*eye(ASOption.n,ASOption.n));
; J; O: o( h5 I( a) z6 j$ D$ ~$ Zsigma = max(Problem.tau) - mintau;
" i( Z8 y+ p# f8 `" m- z7 I4 Idis = Problem.tau - repmat(sigma*ASOption.lambda+mintau,ASOption.n,1);
6 i- l6 k) e( dNB = sum(dis>=0,1);
" f9 S9 k) a T7 @ANB = sum(NB)/ASOption.n;
$ d( B. C4 z. K% z' q6 T%% --------------------------------------------------------------) j, T* l, g% a; c2 o' m1 z( q$ r1 o
function Distances = CalculateDistance(Nodes)
* R& S8 a5 }1 N+ q1 q& G4 Rglobal ASOption
* k2 D7 g# L6 N# ^Nodes(:,1)=[];
$ Z$ n5 H/ ?, eDistances=zeros(ASOption.n,ASOption.n);) w. @) n! w& v8 |$ A* h) f
for i=2:ASOption.n. {+ A- L9 b' u! l
for j=1:i4 ?2 Y& z6 Y* z1 r
if(i==j)
2 r! l7 {* M1 I9 y continue; i6 s. @1 |' x: S n9 n' j
else! O2 i" S& v! r" u) ]( H) D
dij=Nodes(i, -Nodes(j, ;
T+ q) a2 S- @4 x! S Distances(i,j)=sqrt(dij(1)^2+dij(2)^2);0 r6 T: `* D4 S& f9 L+ j1 C
Distances(j,i)=Distances(i,j);
4 U4 C! l; A' g& x end7 p$ ^( [6 N/ q5 N6 B) @4 }
end
: j+ L% _- r' c2 D7 V% Aend
5 c, ^# K3 K6 W$ M. o%% --------------------------------------------------------------/ [9 N7 }: R! s: m: x$ ?; ^' l7 W
function ShowIterativeCourse(IBTour,ITime,hmovie)
8 R1 t0 ]8 ^" n- a& r( \global Problem ASOption
" {7 \5 D1 u, ?num = length(IBTour);- J; M; M1 ]: n! N7 [8 I
if mod(ITime,ASOption.DispInterval)==0* }. @' g2 ?3 Y! X9 Q1 _
title(get(hmovie,'Parent'),['ITime = ',num2str(ITime)]);
( }2 q1 l) W3 e8 [ NodeCoord = Problem.nodes;
5 k5 f# n+ m) p) R' E( o9 ^ xd=[];yd=[];/ E* i4 O2 \( z8 E
for i=1:num
' d |: H5 J' q$ I8 z) S xd(i)=NodeCoord(IBTour(i),2);; {0 P4 H" s" U$ a5 J4 a
yd(i)=NodeCoord(IBTour(i),3);4 [6 h1 J( ~, {% B/ w$ K
end
, @! G, A( B+ I5 I) k4 j" a set(hmovie,'XData',xd,'YData',yd);
' Q. y- _4 p, \' u% H9 K pause(0.01);! s8 G, \6 P' B# I
end |
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