文件名称:algorithms-for-nonlinear-equations

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  • matlab例程
  • 资源属性:
  • [Matlab] [源码]
  • 上传时间:
  • 2013-05-14
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  • 28.51mb
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  • zh***
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一个求解非线性方程根的算法的集合,包括牛顿迭代法,二分法,不动点迭代法等方法。-A collection of algorithms for solving nonlinear equations root, including the the Newton iteration dichotomy, fixed point iteration method.
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MATLAB语言常用算法程序集\autorun.exe

........................\autorun.inf

........................\comctl32.ocx

........................\command.ini

........................\MSCOMCTL.OCX

........................\PHEI Broadview 2009-2010专业书目.pdf

........................\phei.avi

........................\readme.doc

........................\Settings.ini

........................\光盘的算法程序索引.xls

........................\第10章 非线性方程组求解\DiffParam1.m

........................\........................\DiffParam2.m

........................\........................\mulBFS.m

........................\........................\mulConj.m

........................\........................\mulDamp.m

........................\........................\mulDFP.m

........................\........................\mulDiscNewton.m

........................\........................\mulDNewton.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

........................\........................\SOR.m

........................\...1章 解线性方程组的直接法\conjgrad.m

........................\............................\Crout.m

........................\............................\Doolittle.m

........................\............................\followup.m

........................\............................\GaussJordanXQ.m

........................\............................\GaussXQAllMain.m

........................\............................\GaussXQByOrder.m

........................\............................\GaussXQLineMain.m

........................\............................\InvAddSide.m

........................\............................\qrxq.m

........................\............................\SymPos1.m

........................\............................\SymPos2.m

........................\............................\SymPos3.m

........................\............................\Yesf.m

........................\...2章 解线性方程组的迭代法\BGS.m

........................\............................\BJ.m

........................\............................\BSOR.m

........................\............................\conjgrad.m

........................\............................\crs.m

........................\............................\fastdown.m

........................\............................\gauseidel.m

........................\............................\grs.m

........................\............................\jacobi.m

........................\............................\JOR.m

........................\............................\preconjgrad.m

........................\............................\richason.m

........................\............................\rs.m

........................\............................\SOR.m

........................\............................\SSOR.m

........................\............................\twostep.m

........................\...3章 随机数生成\AELDist.m

........................\..................\BenuliDist.m

........................\..................\BGDist.m

........................\..................\CauthyDist.m

........................\..................\CombineLinear.m

........................\..................\GaussDist.m

........................\..................\LaplaceDist.m

...........

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