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注册日期: 2008-12-14
年龄: 38
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我再用PLS程序来确定最佳主成分数时,开始只把每个样品对应的1-8个主成分数时的预测值求出来,无奈当程序运行时,只是每个样品在1-3个主成分数的预测值能求出来,其余的皆为NaN。而且当把主成分数的值从5-6或者就只求一个时,却能求出来,不过是值很大罢了,达到1e+014级别。不知道是什么问题,我怀疑是程序内存溢出的问题,但不确定,不知哪位大侠可以告送我,谢谢了!程序如下:
clear all for bsh=1:21 X=[3 3 3 3.5 3.5 3.5 4.0... 4 4 4.5 4.5 4.5 5 5.0... 5 5.5 5.5 5.5 6 6 6.0; 21 28.5 18.5 28.5 18.5 26 18.5... 26 16 26 16 23.5 16 23.5... 13.5 23.5 13.5 21 13.5 21 28.5; 9.5 7.5 5.5 4.5 9.5 7.5 6.5... 4.5 9.5 8.5 6.5 4.5 10.5 8.5... 6.5 5.5 10.5 8.5 7.5 5.5 10.5]; Y=[0.9965 1.0103 0.7116 0.8802 0.8769 0.9886 0.7931... 0.8957 0.8292 1.0861 0.7178 0.9046 0.8774 1.0688... 0.6443 0.986 0.8158 1.1064 0.7839 1.0466 1.2769; 1.03575 1.0112 0.7308 0.921 0.9126 1.00245 0.8441... 0.93165 0.85005 1.12885 0.76075 0.8995 0.88985 1.1265... 0.7044 1.0113 0.8188 1.16875 0.7951 1.07555 1.314; 1.03285 1.0424 0.7268 0.9247 0.9458 1.02645 0.8699... 0.92605 0.83985 1.17805 0.77125 0.9299 0.90195 1.1312... 0.6945 1.0479 0.8298 1.14835 0.8226 1.09835 1.3423; 1.0451 1.0507 0.7766 0.94435 0.95625 1.07705 0.8704... 0.972 0.8415 1.14785 0.79915 0.94505 0.9412 1.1617... 0.7177 1.04705 0.84205 1.16585 0.8186 1.0869 1.3531; 1.057305 1.08446 0.75684 0.95638 0.94743 1.050385 0.88335... 0.929905 0.856955 1.144695 0.794075 0.95723 0.947065 1.15392... 0.7045 1.04104 0.86639 1.196145 0.82921 1.067765 1.33289; 1.058155 1.06881 0.77009 0.962305 0.931955 1.04721 0.86465... 0.926905 0.876855 1.15667 0.78175 0.925005 0.914515 1.15987... 0.69305 1.052065 0.844815 1.17877 0.83671 1.076265 1.31669; 1.043855 1.05976 0.73484 0.930555 0.934405 1.03381 0.8554... 0.932505 0.862155 1.14137 0.75155 0.938555 0.927315 1.14282... 0.7041 1.033115 0.822565 1.17037 0.81206 1.053565 1.31124]; x1=X(:,bsh); x1=x1'; X(:,bsh)=[]; Y(:,bsh)=[]; X=X'; Y=Y'; N=size(X,1); Xmean=mean(X); Xstd=std(X); Ymean=mean(Y); Ystd=std(Y); X=(X-Xmean(ones(N,1), ![]() ![]() Y=(Y-Ymean(ones(N,1), ![]() ![]() for bsh2=1:8 tol=1e-15; tol2=1e-14; [rX,cX]=size(X); [rY,cY]=size(Y); n=max(cX,cY); T=zeros(rX,n); P=zeros(cX,n); U=zeros(rY,n); Q=zeros(cY,n); B=zeros(n,n); W=P; k=0; while norm(Y)>tol2 && k<bsh2 [dummy,tidx]=max(sum(X.*X)); [dummy,uidx]=max(sum(Y.*Y)); t1=X(:,tidx); u=Y(:,uidx); t=zeros(rX,1); while norm(t1-t)>tol w=X'*u/(u'*u); w=w/norm(w); t=t1; t1=X*w; q=Y'*t1/(t1'*t1); q=q/norm(q); u=Y*q; end % update p based on t t=t1; p=X'*t/(t'*t); pnorm=norm(p); p=p/pnorm; t=t*pnorm; w=w*pnorm; % regression and residuals b=u'*t/(t'*t); X=X-t*p'; Y=Y-u*q'; % save iteration results to outputs: k=k+1; T(:,k)=t; P(:,k)=p; U(:,k)=u; Q(:,k)=q; W(:,k)=w; B(k,k)=b; % uncomment the following line if you wish to see the convergence % disp(norm(Y)) end T(:,k+1:end)=[]; P(:,k+1:end)=[]; U(:,k+1:end)=[]; Q(:,k+1:end)=[]; W(:,k+1:end)=[]; B=B(1:k,1:k); yp=(x1-Xmean)./Xstd*(P*B*Q') end end |
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