Re: [問題] 請教多元多次聯立方程式求矛盾解之問題已回收
※ 引述《kingofcowb (king of cowb)》之銘言:
: 大家好
: 有一個關於解方程式的問題想要問一下板上的高手
: 若假設有未知數x1,x2,x3,x4,x5,x6
: 以及已知常數c1,c2,c3,c4,c4,c5,c6,c7,c8,c9,c10
: 則可以得到聯立方程式
: c1=(x1*x2-2*x5)/x6
: c2=2*x4/(x3*x5)
: c3=(x2^2-x6)/x1
: c4=(x1*x3^2-x6)/x5
: c5=x2*x3-x5
: c6=x3-x2/x6
: c7=x1-x2*x4
: c8=x6-x1
: c9=x2-x4^2*x5
: c10=x1^2-x3
: 若要求解矛盾方程式解
: 應該要用哪一個function?
: 我有試用過lsqnonlin、fslove這兩個function
: 但是都不得其門而入
: 希望板上高手能夠幫幫忙
: 多謝
可以用fsolve解.但會隨著你的常數的不同
與起始猜值的不同而會解到不同的結果
-----------------------程式-------------------
function pttex138
h = fsolve(@xyzr,[1 1 1 1 1 1])
function f = xyzr(x)
c1 = 1;c2 = 2;c3 = 3;
c4 = 4;c5 = 5;c6 = 6;
c7 = 7;c8 = 8;c9 = 9;
c10 = 10;
f = zeros(10,1);
f(1) = (x(1).*x(2)-2.*x(5))./x(6)-c1;
f(2) = 2.*x(4)./(x(3).*x(5))-c2;
f(3) = (x(2).^2-x(6))./x(1)-c3;
f(4) = (x(1).*x(3).^2-x(6))./x(5)-c4;
f(5) = x(2).*x(3)-x(5)-c5;
f(6) = x(3)-x(2)./x(6)-c6;
f(7) = x(1)-x(2).*x(4)-c7;
f(8) = x(6)-x(1)-c8;
f(9) = x(2)-(x(4).^2).*x(5)-c9;
f(10) = x(1).^2-x(3)-c10;
---------------------跑出的結果-------------------
Warning: Trust-region-dogleg algorithm of FSOLVE cannot handle non-square systems; using
Levenberg-Marquardt algorithm instead.
> In fsolve at 324
In pttex138 at 2
Optimizer appears to be converging to a minimum that is not a root:
Sum of squares of the function values exceeds the square root of
options.TolFun. Try again with a new starting point.
h =
3.9327 5.2916 4.7933 -0.0889 19.8976 12.5215
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