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MATLABCommonlyusedprogram

于 2009-09-18 发布 文件大小:146KB
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  《MATLAB语言常用算法程序集》一书 的源程序 适用于初学者，有大量常用的函数。(" MATLAB language commonly used algorithm for assembly," a source book for beginners, there are a large number of commonly used functions.)

文件列表：

《MATLAB语言常用算法程序集》一书 的源程序
.........................................\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
.........................................\第11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
.........................................\第12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
.........................................\第13章 随机数生成
.........................................\..................\AELDist.m
.........................................\..................\BenuliDist.m
.........................................\..................\BGDist.m
.........................................\..................\CauthyDist.m
.........................................\..................\CombineLinear.m
.........................................\..................\GaussDist.m
.........................................\..................\LaplaceDist.m
.........................................\..................\MixMOD.m
.........................................\..................\MulMOD1.m
.........................................\..................\MulMOD2.m
.........................................\..................\PFQZ.m
.........................................\..................\PoisonDist.m
.........................................\..................\PowerDist.m
.........................................\..................\PrimeMOD.m
.........................................\..................\RelayDist.m
.........................................\..................\test.m
.........................................\..................\TwoDist.m
.........................................\..................\WBDist.m
.........................................\第14章 特殊函数计算
.........................................\....................\bessel.m
.........................................\....................\bessel2.m
.........................................\....................\besselm.m
.........................................\....................\besselm2.m
.........................................\....................\Beta.m
.........................................\....................\betap.m
.........................................\....................\CIx.m
.........................................\....................\EIx.m
.........................................\....................\EIx2.m
.........................................\....................\Ellipint1.m
.........................................\....................\Ellipint2.m
.........................................\....................\ErrFunc.m
.........................................\....................\factbygama.m
.........................................\....................\gamafun.m
.........................................\....................\gamap.m
.........................................\....................\IntGauss.m
.........................................\....................\IntGaussLager.m
.........................................\....................\IntSimpson.m
.........................................\....................\lngama.m
.........................................\....................\SIx.m
.........................................\....................\SmartSimpson.m
.........................................\第15章 常微分方程的初值问题
.........................................\............................\DEEuler.m

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    2011-11-23 08:51:57下载
    积分：1
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    说明：  这是关于MIMO的消息传输方式的MATLAB仿真程序。(This is a message transmission on the MIMO mode of MATLAB simulation program)
    2009-09-03 20:53:41下载
    积分：1
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    2011-11-13 18:20:03下载
    积分：1
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    积分：1
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    积分：1
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    2009-12-23 09:38:30下载
    积分：1
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    2011-08-11 21:27:23下载
    积分：1
  • code
    1.实验目的：绘制分形图案并分析其特点。  2.实验内容：绘制Koch曲线、Sierpinski三角形和树木花草图形，观察这些图形的局部和原来分形图形的关系。  3.实验思路：利用函数反复调用自己来模拟分形构造时的迭代过程，当迭代指标n为0时运行作图操作，否则继续迭代(1. Purpose: Draw fractal patterns and analyze their characteristics. 2. Experiment: Draw Koch curve, Sierpinski triangle graphic flowers and trees, observe the relationship between the local and original graphics fractal graphics. 3. Experiment idea: using the function calls itself repeatedly to simulate the iterative process when the fractal structure, when the iteration index n is plotted 0:00 run, otherwise continue iterating)
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    积分：1
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