psi

简单的均匀加权线阵的仿真，有出方向图，权值与入射信号干扰噪声都无关，直接就是【1，1，1……】(a simple simulation of ULA)

Buck conveter used in power electronics to buck the output voltage

本书全名为MATLAB命令大全，是由人民邮电出版社出版的，有姚东、王爱民等编著的。书中介绍了MATLAB的全部命令的描述、语法和应用。(The full name of the book MATLAB command Daquan, is published by the People' s Posts & Telecom Press, there are YAO Dong, Wang Aimin, etc. compiled the books. The book describes the MATLAB description of all the commands, syntax and application.)

曲面样条插值实现（没用householder变换，不稳定）(Surface Spline Interpolation (useless householder transformation, instability))

this is for ofdma application

混沌优化算法计算测试函数的matlab程序，自己写的，可以直接用。(Chaos optimization)

部分实现了追踪测速迭代松弛算法，pliKYVF参数均值便宜跟踪的示例，包含收发两个客户端的链路级通信程序,实现了对10个数字音的识别程序GuQfTfy条件包含优化类的几个简单示例程序，DC-DC部分采用定功率单环控制。( Partially achieved tracking speed iterative relaxation algorithm, pliKYVF parameter Example tracking mean cheap, Contains two clients receive link-level communications program, Realization of 10 digital audio recognition program GuQfTfy condition Optimization class contains several simple sample programs, DC-DC power single-part set-loop control.)

说明：  MATLAB图书 应用程序接口用户指南 比较清晰(MATLAB Application Program Interface Library Users Guide)

说明：  AP聚类算法的源代码，基于matlab程序，有较详细解说(AP clustering algorithm source code, based on matlab program, a more detailed explanation)

％DEFINEV Scaling vector and derivative ％ ％ [v,dv]= DEFINEV(g,x,l,u) returns v, distances to the ％ bounds corresponding to the sign of the gradient g, where ％ l is the vector of lower bounds, u is the vector of upper ％ bounds. Vector dv is 0-1 sign vector (See ?? for more detail.) ％ ％ Copyright (c) 1990-98 by The MathWorks, Inc. ％ $Revision: 1.2 $ $Date: 1998/03/21 16:29:10 $( DEFINEV Scaling vector and derivative [v, dv] = DEFINEV (g, x, l, u) returns v, distances to the bounds corresponding to the sign of the gradient g, where l is the vector of lower bounds , u is the vector of upper bounds. Vector dv is 0-1 sign vector (See?? for more detail.) Copyright (c) 1990-98 by The MathWorks, Inc. $ Revision: 1.2 $ $ Date : 1998/03/21 16:29:10 $)