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amorphous鐵桿木蟲 (著名寫手)
小木蟲之超級(jí)奶爸
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[求助]
matlab解非線性方程組,求助!
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幫忙看一下下列程序,如何求得實(shí)數(shù)解. function q=zxxfun(n) logkp=[11.3,6.2,14.8,12.4,19.5,17.1,22.5,2.4,9.8]; p=1; p0=1; nn10=1; nn20=2; q(1)=logkp(1)-(log10(n(4))+log10(n(5))+2*log10(sum(n))-3*log10(n(2))-log10(n(1))-2*log10(p/p0)); q(2)=logkp(2)-(2*log10(n(4))+log10(n(6))+3*log10(sum(n))-4*log10(n(2))-2*log10(n(1))-3*log10(p/p0)); q(3)=logkp(3)-(2*log10(n(4))+log10(n(7))+4*log10(sum(n))-5*log10(n(2))-2*log10(n(1))-4*log10(p/p0)); q(4)=logkp(4)-(3*log10(n(4))+log10(n(8))+5*log10(sum(n))-6*log10(n(2))-3*log10(n(1))-5*log10(p/p0)); q(5)=logkp(5)-(3*log10(n(4))+log10(n(9))+6*log10(sum(n))-7*log10(n(2))-3*log10(n(1))-6*log10(p/p0)); q(6)=logkp(6)-(4*log10(n(4))+log10(n(10))+7*log10(sum(n))-8*log10(n(2))-4*log10(n(1))-7*log10(p/p0)); q(7)=logkp(7)-(4*log10(n(4))+log10(n(11))+8*log10(sum(n))-9*log10(n(2))-4*log10(n(1))-8*log10(p/p0)); q(8)=logkp(8)-(log10(n(2))+log10(n(3))-log10(n(1))-log10(n(4))); q(9)=logkp(9)-(log10(n(3))+log10(sum(n))-2*log10(n(1))-log10(p/p0)); q(10)=nn10-(n(1)+2*n(3)+n(4)); q(11)=2*nn20-(2*n(2)+2*n(4)+4*n(5)+4*n(6)+6*n(7)+6*n(8)+8*n(9)+8*n(10)+10*n(11)); clear options=optimset('Display','iter'); n=fsolve(@zxxfun,[0.5 0.5 0.1 0.1 0.1 0.1 0.1 0.1 0.1 0.1,0.1],options); |
鐵桿木蟲 (職業(yè)作家)
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不知道理解對(duì)否,用1stOpt計(jì)算: n4: 0.818320026230474 n5: 0.585572164827173 n1: 4.65521821183815E-6 n2: 0.0105340963919806 n3: 0.0908376592736609 n6: 1.85174177533351E-13 n7: 5.15897663173426E-7 n8: 8.17642694378187E-17 n9: 7.20355202419344E-12 n10: 1.14168605646827E-21 n11: 2.00691894813261E-18 |
榮譽(yù)版主 (著名寫手)
彩色掛圖
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