文件名称:matlab-algorithms
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matlab各种适用的算法,种插值,拟合,积分等程序-matlab variety of suitable algorithms
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下载文件列表
MATLAB常用算法程序集\算法程序索引.xls
....................\第10章 非线性方程组求解\DiffParam1.m
....................\........................\DiffParam2.m
....................\........................\SOR.m
....................\........................\mulBFS.m
....................\........................\mulConj.m
....................\........................\mulDFP.m
....................\........................\mulDNewton.m
....................\........................\mulDamp.m
....................\........................\mulDiscNewton.m
....................\........................\mulFastDown.m
....................\........................\mulGSND.m
....................\........................\mulGXF1.m
....................\........................\mulGXF2.m
....................\........................\mulMix.m
....................\........................\mulNewton.m
....................\........................\mulNewtonSOR.m
....................\........................\mulNewtonStev.m
....................\........................\mulNumYT.m
....................\........................\mulRank1.m
....................\........................\mulSimNewton.m
....................\........................\mulStablePoint.m
....................\........................\mulVNewton.m
....................\...1章 解线性方程组的直接法\Crout.m
....................\...........................\Doolittle.m
....................\...........................\GaussJordanXQ.m
....................\...........................\GaussXQAllMain.m
....................\...........................\GaussXQByOrder.m
....................\...........................\GaussXQLineMain.m
....................\...........................\InvAddSide.m
....................\...........................\SymPos1.m
....................\...........................\SymPos2.m
....................\...........................\SymPos3.m
....................\...........................\Yesf.m
....................\...........................\conjgrad.m
....................\...........................\followup.m
....................\...........................\qrxq.m
....................\..9章 方程求根\AtkenStablePoint.m
....................\...............\BenvliMAX.m
....................\...............\BenvliMIN.m
....................\...............\DblSecant.m
....................\...............\HalfInterval.m
....................\...............\ModifSecant.m
....................\...............\Montecarlo.m
....................\...............\MultiRoot.m
....................\...............\NewtonDown.m
....................\...............\NewtonRoot.m
....................\...............\PYZ.m
....................\...............\PallSecant.m
....................\...............\Parabola.m
....................\...............\QBS.m
....................\...............\QBS2.m
....................\...............\Secant.m
....................\...............\SimpleNewton.m
....................\...............\SinleSecant.m
....................\...............\StablePoint.m
....................\...............\StevenSecant.m
....................\...............\StevenStablePoint.m
....................\...............\TwoStep.m
....................\...............\Union1.m
....................\...............\Union2.m
....................\...............\YSNewton.m
....................\...............\hj.m
....................\..8章 数值积分\CombineTraprl.m
....................\...............\DDBuer.m
....................\...............\DDSimpson.m
....................\...............\DDTraprl.m
....................\...............\DblSimpson.m
....................\...............\DblTraprl.m
....................\...............\IntDBGauss.m
....................\...............\IntGauss.m
....................\...............\IntGaussHermite.m
....................\...............\IntGaussLada.m
....................\...............\IntGaussLager.m
....................\...............\IntGaussLobato.m
....................\...............\IntPWC.m
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