matlab-entry-and-improve

一所大学的电磁场课件，讲述的非常有调理、清晰，对学电磁场的朋友很有帮助，极力推荐，希望大家多多下载(The electromagnetic field of a university courseware, on the very conditioning, clear, electromagnetic field school friends very helpful, highly recommended, hope that a lot of download)

测试MATLAB系统中，数组和循环的执行效率文件。(MATLAB test system, the efficiency of the array and loop files.)

matlab宝典,电子工业出版社,包含该书的源码9-11章，第9章Simulink仿真的高级技术第10章 句柄图形第11章图形用户界面(GUl)制作(Matlab, the book electronics industry Press, the book contains chapters 9-11 source, Chapter 9 Simulink advanced technology Chapter 10 handles graphics Chapter 11 graphical user interface (GUl ) Production)

MATLAB code that implements the univari-ate adaptive mixtures density estimation procedure.

说明：  system identification continued

morlet小波分析~使用matlab实现及其案例，，，，共享(Morlet wavelet analysis using matlab implementation and case, sharing)

说明：  包含多个进行数值积分的MATLAB函数，如NewtonCotes , Roberg , SmartSimpson, (numerical integration, NewtonCotes , Roberg , SmartSimpson, CombineTraprl , DDSimpson , IntGaussLobato)

采用两种不同的数学方法进行处理。推导出两对角线方程和块状两对角线方程,提出了两种相应的数值计算方法。本文的方法具有对初值要求不高和收敛迅速的特点(The model equations of the multicomponent multistage adiabatic flash process are handled by two different mathematical methods in the forms of di-diagonal matrix equation and block di-diagonal matrix equation, and the two new algorithms are developed. The numerical calculation shows that the new algorithms process has the features of being more rapid to convergency and less sensitive to the initial values)

System will automatically delete the directory of debug and release, so please do not put files on these two directory.

设r是f(x) = 0的根，选取x0作为r初始近似值，过点（x0,f(x0)）做曲线y = f(x)的切线L，L的方程为y = f(x0)+f (x0)(x-x0)，求出L与x轴交点的横坐标 x1 = x0-f(x0)/f (x0)，称x1为r的一次近似值。过点（x1,f(x1)）做曲线y = f(x)的切线，并求该切线与x轴交点的横坐标 x2 = x1-f(x1)/f (x1)，称x2为r的二次近似值。重复以上过程，得r的近似值序列，其中x(n+1)=x(n)－f(x(n))/f (x(n))，称为r的n+1次近似值(Let r is f (x) = 0 root, select the initial approximation x0 as the r, over point (x0, f (x0)) to do the curve y = f (x) the tangent L, L the equation y = f ( x0)+ f ' (x0) (x-x0), find the intersection of L and the x-axis of abscissa x1 = x0-f (x0)/f' (x0), x1 is called an approximation r. Through points (x1, f (x1)) to do the curve y = f (x) the tangent, and find the intersection of the tangent with the x-axis of abscissa x2 = x1-f (x1)/f ' (x1), x2 is called r the second approximation. Repeat the process, get an approximation of the sequence r, where x (n+1) = x (n)-f (x (n))/f ' (x (n)), as an approximation of r n+1 times)