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СµÜ×î½ü¸ÕѧϰÓÃmatlabÄâºÏ²ÎÊý£¬µ«±àдÍêÔËÐÐÏÔʾInitial point is a local minimum.µÃµ½µÄkֵΪk0£¬Çó¸øÎ»´óÉñ¸øÖ¸µãÒ»ÏÂÔõô½â¾öÕâÖÖÎÊÌ⣡¼±Çó£¬ÐÂÈËɶҲ²»¶®°¡£¡ÏÈÔÚ´Ëл¹ýÀ²£¡ function zixie clear all; clc; data=[0 8.32 0; 1 7.37 0.211; 2 6.74 0.738; 3 5.92 1.106; 4 5.68 1.296; 5 5.01 1.583; 6 6.09 1.364; 8 5.35 1.84; 10 4.99 2]; x0=[8.32 0]; k0=[10 10 10 10 10 ]; lb=[0 0 0 0 0]; ub=[+inf +inf +inf +inf +inf]; yexp=data(:,2:3); [k,resnorm,residual,exitflag,output,lambda,jacobin]=lsqnonlin(@objFunc1,k0,lb,ub,[],x0,yexp) fprintf('\tk1=%.4\n',k(1)), fprintf('\tk2=%.4\n',k(2)), fprintf('\tk3=%.4\n',k(3)), fprintf('\tk4=%.4\n',k(4)), fprintf('\tk5=%.4\n',k(5)) function f=objFunc1(k,x0,yexp) tspan=[0 1 2 3 4 5 6 8 10]; [t x]=ode45(@funceqs,tspan,x0,[],k); y(:,1)=x(:,1); y(:,2)=x(:,2); f1=y(:,1)-yexp(:,1); f2=y(:,2)-yexp(:,2); f=[f1;f2]; function dxdt=funceqs(t,x,k) dx1dt=-k(1)*k(2)*x(1)*sqrt(k(3)*x(2))/(k(1)+k(2)*x(1))-k(4)*k(5)*x(2); dx2dt=k(1)*k(2)*x(1)*sqrt(k(3)*x(2))/(k(1)+k(2)*x(1))+k(5)*x(2); dxdt=[dx1dt;dx2dt]; Initial point is a local minimum. Optimization completed because the size of the gradient at the initial point is less than the default value of the function tolerance. <stopping criteria details> k = 10 10 10 10 10 Optimization completed: The final point is the initial point. The first-order optimality measure, 0.000000e+00, is less than options.TolFun = 1.000000e-06. Optimization Metric Options relative first-order optimality = 0.00e+00 TolFun = 1e-06 (default) >> |
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