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ÔËÐнá¹ûÊÇWarning: Matrix is close to singular or badly scaled. Results may be inaccurate.
RCOND =  1.322942e-30
ÇëÎÊÕâÖÖÏÖÏóÊÇÓÉÓÚ·½³Ì±¾ÉíÓÐÎÊÌ⣬ »¹ÊÇÇó½âËã·¨ÓÐÎÊÌ⣬ »¹ÊdzõÖµ¸øµÄÓÐÎÊÌ⣿
Èç¹ûÊÇËã·¨ÓÐÎÊÌ⣬»¹ÓÐʲôÆäËûËã·¨¿ÉÒÔÍÆ¼öÄØ
(»¹ÓÐÎÒÊÇÐÂÊÖËùÒÔ½ð±Ò²»¶à Èç¹û²»ÂúÒâ½ð±ÒÊýÁ¿ÎÒ¿ÉÒÔºóÆÚÔÙ¶à׬½ð±Ò²¹³¥^-^)

ÒÔÏÂÊÇÓõ½µÄ±à³Ì°¸Àý£¬ÎÒÊÇÕÕ×ÅÕâ¸ö°¸Àý±à³ÌµÄ£¬°ÑÎÒÕâ15¸ö·½³ÌÌ×½øÈ¥£¬×îºóµÃ³öÁËÉÏÃæµÄ½áÂÛ
matlabʵÏÖÅ£¶Ùµü´ú·¨Çó½â·ÇÏßÐÔ·½³Ì×é
ÒÑÖª·ÇÏßÐÔ·½³Ì×éÈçÏÂ
3*x1-cos(x2*x3)-1/2=0
x1^2-81*(x2+0.1)^2+sin(x3)+1.06=0
exp(-x1*x2)+20*x3+(10*pi-3)/3=0
Çó½âÒªÇ󾫶ȴﵽ0.00001
---------------------------------------------------------·Ö--¸î--Ïß---------------------------------------------------------
Ê×ÏȽ¨Á¢º¯Êýfun
´¢´æ·½³Ì×é±à³ÌÈçϽ«fun.m±£´æµ½¹¤×÷·¾¶ÖÐ:
function f=fun(x);
%¶¨Òå·ÇÏßÐÔ·½³Ì×éÈçÏÂ
%±äÁ¿x1 x2 x3
%º¯Êýf1 f2 f3
syms x1 x2 x3
f1=3*x1-cos(x2*x3)-1/2;
f2=x1^2-81*(x2+0.1)^2+sin(x3)+1.06;
f3=exp(-x1*x2)+20*x3+(10*pi-3)/3;
f=[f1 f2 f3];
---------------------------------------------------------·Ö--¸î--Ïß---------------------------------------------------------
½¨Á¢º¯Êýdfun
ÓÃÀ´Çó·½³Ì×éµÄÑſ˱ȾØÕó½«dfun.m±£´æµ½¹¤×÷·¾¶ÖÐ:
function df=dfun(x);
%ÓÃÀ´Çó½â·½³Ì×éµÄÑſ˱ȾØÕó´¢´æÔÚdfunÖÐ
f=fun(x);
df=[diff(f,'x1');diff(f,'x2');diff(f,'x3')];
df=conj(df');
---------------------------------------------------------·Ö--¸î--Ïß---------------------------------------------------------
±à³ÌÅ£¶Ù·¨Çó½â·ÇÏßÐÔ·½³Ì×齫newton.m±£´æµ½¹¤×÷·¾¶ÖÐ:
function x=newton(x0,eps,N);
con=0;
%ÆäÖÐx0Ϊµü´ú³õÖµepsΪ¾«¶ÈÒªÇóNΪ×î´óµü´ú²½ÊýconÓÃÀ´¼Ç¼½á¹ûÊÇ·ñÊÕÁ²
for i=1:N;
    f=subs(fun(x0),{'x1' 'x2' 'x3'},{x0(1) x0(2) x0(3)});
    df=subs(dfun(x0),{'x1' 'x2' 'x3'},{x0(1) x0(2) x0(3)});
    x=x0-f/df;
    for j=1:length(x0);
        il(i,j)=x(j);
    end
    if norm(x-x0)<eps
        con=1;
        break;
    end
    x0=x;
end
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