文件名称:MATLAB

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  • matlab例程
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  • [Matlab] [源码]
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  • 2012-11-26
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  • 148kb
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《matlab语言常用算法程序集》随书代码-" Matlab language commonly used algorithm for assembly" with the book code
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《MATLAB语言常用算法程序集》一书的源程序\光盘使用说明.doc

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

..................

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