文件名称:Matlab_algorithm

  • 所属分类:
  • matlab例程
  • 资源属性:
  • [Matlab] [源码]
  • 上传时间:
  • 2012-11-26
  • 文件大小:
  • 159kb
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  • 0次
  • 提 供 者:
  • 王**
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很多很好的matlab程序,包括用于数值微分,数值积分,非线性方程组求解-It contain a lot of good marlab programs, including those for numerical differentiation, numerical integration, nonlinear equations to solve, and so
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下载文件列表

MatLAB的一些算法算法\差分算法实现以及粒子群优化算法介绍\matlab的差分算法实现以及粒子群优化算法介绍.doc

....................\禁忌搜索,遗传算法,神经网络-MATLAB程序合集\简单函数优化的遗传算法程序\cro.m

....................\...........................................\..........................\ft.m

....................\...........................................\..........................\ga.m

....................\...........................................\..........................\init.mat

....................\...........................................\..........................\main.m

....................\...........................................\..........................\mut.m

....................\...........................................\..........................\n2to10.m

....................\...........................................\..........................\objf.m

....................\...........................................\..........................\pro.m

....................\...........................................\..........................\sel.m

....................\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

....................\............................\S

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