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[求助]
一篇论文中的程序中不少错误，求助
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求有能大士帮忙，这里面的n貌似没有定义，不知道怎么修改，然后后面的“mn”不知道表达的什么意思。原论文附下面了。 clear all close all name=input('The name of contour file: ', 's') nol=input ('How many lines do you want to slice:') a=[1,-2.132883220E-03, 2.999999833E-02, 4.504533789E-03, 0.000000000E+00 2,-1.801994343E-03, 2.999999854E-02, 4.415305478E-03, 7.692963630E-02 3,-1.754607858E-03, 2.999999863E-02, 4.681841095E-03, 0.000000000E+00 4,-4.273885103E-03, 2.999999886E-02, 2.575190014E-03, 0.000000000E+00 5,-3.710194124E-03, 2.999999983E-02, 2.733310548E-03, 1.462950557E-01 6,-3.864407376E-03, 2.999999846E-02, 3.172254022E-03, 0.000000000E+00 7, 7.454711071E-04, 2.999999883E-02, 4.941402420E-03, 0.000000000E+00 8, 7.299174640E-04, 2.999999772E-02, 4.906987468E-03, 9.585718624E-03 9, 7.815506658E-04, 2.999999889E-02, 4.938526258E-03, 0.000000000E+00 10,-1.378897775E-03, 2.999999891E-02, 4.495495471E-03, 7.869393378E-02 11,-1.184610695E-03, 2.999999903E-02, 4.839277993E-03, 0.000000000E+00 12,-2.531051697E-03, 2.999999876E-02, 4.311738833E-03, 0.000000000E+00 13,-3.061153327E-03, 2.999999884E-02, 3.933187277E-03, 0.000000000E+00 14,-2.525600397E-03, 2.999999864E-02, 3.984978902E-03, 9.992997348E-02 15,-3.169684444E-03, 2.999999917E-02, 3.650266479E-03, 5.722277984E-02 16,-2.733059293E-03, 2.999999957E-02, 3.136023119E-03, 2.969452143E-01 17,-2.258654960E-03, 2.999999860E-02, 3.471587686E-03, 2.969538122E-01 18,-3.242892064E-03, 2.999999851E-02, 3.805612602E-03, 0.000000000E+00 19,-3.350937070E-03, 2.999999839E-02, 3.697941460E-03, 0.000000000E+00 20,-3.324610711E-03, 2.999999932E-02, 3.083354827E-03, 1.573941857E-01 21,-1.014556858E-03, 2.999999891E-02, 3.972585762E-03, 2.711583823E-01 22,-5.552171350E-04, 2.999999941E-02, 4.105384403E-03, 2.583200037E-01 23,-3.559719518E-04, 2.999999935E-02, 4.470798114E-03, 1.555987746E-01 24,-7.672267143E-05, 2.999999957E-02, 4.999255321E-03, 0.000000000E+00 25,-7.267881855E-04, 2.999999886E-02, 4.935578796E-03, 0.000000000E+00 26,-8.244724614E-04, 2.999999880E-02, 4.710188137E-03, 6.701538712E-02 27,-9.190624123E-04, 2.999999886E-02, 4.914703825E-03, 0.000000000E+00 28,-4.366015199E-03, 2.999999843E-02, 2.436499712E-03, 0.000000000E+00 29,-4.474128673E-03, 2.999999821E-02, 2.190889613E-03, 0.000000000E+00 30,-4.208072587E-03, 2.999999805E-02, 2.288357285E-03, 7.448896766E-02 31,-3.645550460E-03, 2.999999909E-02, 1.976353678E-03, 3.088230565E-01 32,-4.726191403E-03, 2.999999961E-02, 1.630960229E-03, 0.000000000E+00 33,-4.045871449E-03, 2.999999923E-02, 1.771060442E-03, 2.069429010E-01 34, 8.007135352E-04, 2.999999920E-02, 4.909137462E-03, 6.612162571E-03 35, 8.279978340E-04, 2.999999918E-02, 4.926740973E-03, 0.000000000E+00 36, 1.541503634E-03, 2.999999996E-02, 4.034301422E-03, 2.107293159E-01 37, 2.149983437E-03, 2.999999968E-02, 4.499601912E-03, 0.000000000E+00 38, 1.608012160E-03, 2.999999846E-02, 4.734196723E-03, 0.000000000E+00 39, 1.520402987E-03, 3.000000000E-02, 3.832748207E-03, 2.691414785E-01 40,-2.279853905E-03, 2.999999883E-02, 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3.282199853E-04, 0.000000000E+00 55, 4.857935039E-03, 2.999999937E-02, 1.175408213E-03, 0.000000000E+00 56, 4.140147847E-03, 2.999999949E-02, 6.445397592E-04, 1.826985180E-01 57, 4.865873101E-03, 3.000000020E-02, 1.150270440E-03, 0.000000000E+00 58, 4.850854724E-03, 3.000000014E-02, 1.137692574E-03, 3.350222018E-03 59, 4.077282655E-03, 2.999999969E-02, 4.723346022E-04, 2.046913132E-01 60, 4.011306578E-03, 2.999999871E-02,-1.515793268E-03, 1.794244647E-01 61, 4.074522692E-03, 2.999999896E-02,-1.779959711E-03, 1.409220994E-01 62, 4.686970105E-03, 2.999999967E-02,-1.698240000E-03, 0.000000000E+00 63, 4.815576354E-03, 2.999999953E-02,-1.344354163E-03, 0.000000000E+00 64, 4.520402793E-03, 2.999999962E-02,-2.136086240E-03, 0.000000000E+00 65, 4.184570787E-03, 2.999999870E-02,-2.710039361E-03, 0.000000000E+00 66, 3.999783751E-03, 2.999999855E-02,-2.986377139E-03, 0.000000000E+00 67, 4.087782523E-03, 2.999999882E-02,-2.879021243E-03, 0.000000000E+00 68, 3.995374874E-03, 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2.999999861E-02,-5.406794106E-04, 1.854963303E-01 248, 4.979963720E-03, 2.999999983E-02,-2.727575589E-04, 0.000000000E+00 249, 4.973273064E-03, 2.999999979E-02,-5.147397267E-04, 0.000000000E+00 250, 4.144651827E-03, 2.999999928E-02,-7.176766605E-04, 1.576343626E-01 251, 4.909684057E-03, 2.999999985E-02,-8.395617738E-04, 0.000000000E+00 252, 2.160917167E-03, 3.000000057E-02, 2.955524780E-03, 3.938240334E-01 253, 2.308532619E-03, 2.999999816E-02, 3.526919757E-03, 2.458676621E-01 254, 2.877121392E-03, 2.999999875E-02, 3.697625228E-03, 8.675319701E-02 255, 3.086302981E-03, 2.999999864E-02, 3.933623798E-03, 0.000000000E+00 256, 3.036893774E-03, 2.999999923E-02, 2.775693519E-03, 2.269720659E-01 257,-2.661715176E-04, 3.000000010E-02, 6.773498587E-04, 5.811920241E-01 258, 9.192513867E-04, 2.999999886E-02,-2.125125428E-03, 5.803938210E-01 259, 1.552465368E-03, 2.999999882E-02,-1.980604940E-03, 5.320224166E-01 260, 1.293695135E-03, 2.999999822E-02,-1.374592840E-03, 5.584012568E-01 261, 7.329558169E-04, 2.999999922E-02,-1.575653047E-03, 5.897817165E-01 262, 8.878752390E-04, 2.999999961E-02,-1.058851895E-03, 5.571700782E-01 263, 1.219464833E-03, 2.999999906E-02,-6.991856241E-04, 5.452116430E-01 264, 1.995522879E-03, 3.000000003E-02,-9.343748384E-04, 4.815699607E-01 265,-1.720541338E-03, 2.999999911E-02,-2.205521994E-03, 6.251471047E-01 266,-2.694236612E-03, 2.999999836E-02,-3.160788629E-03, 3.117458820E-01 267,-4.074418033E-03, 3.000000038E-02, 1.013898734E-03, 3.105444275E-01 268, 3.765074076E-03, 2.999999821E-02,-1.611071869E-03, 2.304105647E-01 269, 4.039235374E-03, 2.999999871E-02,-2.779931594E-03, 2.331838198E-02 270, 3.333588575E-03, 2.999999905E-02,-2.196391636E-03, 2.615538388E-01 271, 2.876994324E-03, 2.999999882E-02,-1.753113953E-03, 3.728706762E-01 272,-2.074188773E-04, 2.999999957E-02,-3.304074257E-03, 5.533642769E-01 273, 2.602807384E-03, 2.999999923E-02, 3.217827728E-03, 2.610583678E-01]; b=a([1:273],[2,4,5]); a1=b(:,1); a2=b(:,2); a3=b(:,3); [XI,YI,ZI]=griddata(a1,a2,a3,linspace(min(a1),max(a1))',linspace(min(a2),max(a2)),'v4'); contour3(XI,YI,ZI,20); view(0,90) hold on; but=1; while but==1 [xi,yi,but]=ginput(1); plot(xi,yi,'go');hold on; n=n+1; x(n,1)=xi; y(n,1)=yi; xt(n)=xi; yt(n)=yi; if n>1&rem(n,2)==0 xtt=nonzeros(xt); ytt=nonzeros(yt); plot(xtt,ytt,'-k');hold on; xt=[]; yt=[]; end k=(y(2*mn,1)-y(2*mn-1,1))/(x(2*mn,1)-x(2*mn-1,1)); for i=1:ix for j=1:jy if XI(i,j)>=x(2*mn-1,1)&XI(i,j)<=x(2*mn,1); if abs(YI(i,j)-.5*(y(2*mn-1,1)+ y(2*mn,1)))<=eps; m=m+1; xs(m)=XI(i,j); ys(m)=.5*(y(2*mn-1,1)+ y(2*mn,1)); zs(m)=ZI(i,j); xd(m)=sqrt((xs(m)-x(2* mn-1,1))^2+(ys(m)-y(2*mn-1,1))^2); end end end end end |
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