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说明：  matlab入门，比较适合于初学者，有兴趣的可以参考下。(the introduction of matlab)

其中，子目录《数字信号处理题解及电子课件》_MATLAB程序包含了完成该书的习题参考答案时所用到的MATLAB程序，直接运行这些程序可给出相应习题参考解答的结果。用MATLAB编写的程序的名称由“ex”开头，接下来是所在的章、习题序号及该习题中MATLAB程序的序号，如ex_01_06_1，指的是第1章第6题的第1个程序。(Among them, the subdirectory " digital signal processing solutions and electronic courseware title" _MATLAB The book contains a complete reference to answer the exercises used by the MATLAB program, these programs can be run directly gives a reference to answer the result of exercise. MATLAB program with the name written by the " ex" at the beginning, followed by the host of the Chapter, and the number of exercises exercise program in MATLAB serial number, such as ex_01_06_1, refer to Chapter 1, Article 6, paragraph 1 of the title process .)

轻型直流输电系统仿真模型，用matlab中的simulink建模(Simulation model of HVDC light system)

信号处理工具箱matlabGUI界面，可以对常见信号进行处理(signal dipose)

利用ＭＡＴＬＡＢ软件对不同偏振光在真空、各向同性介质、线型各向异性介质以及圆型各向异性介质中的传播过程进行了三维动态模拟(Different polarized light propagation in vacuum, isotropic medium, linear anisotropic media, as well as round anisotropic media, three-dimensional dynamic simulation using MATLAB software)

信号分析处理-线性插值实例。。。。。。。。。。(Signal- linear interpolation examples)

Gabor纹理识别，使用matlab实现Gabor纹理识别(Texture recognization based on Gabor )

Specific color setting for Pie3 MatLab function

Zernike moments calculation. Two functions, one for polynomial calculation and one for moments calculation

This is a fast non-iterative ellipse fit, and among fast non-iterative ellipse fits this is the most accurate and robust. It takes the xy-coordinates of data points, and returns the coefficients of the equation of the ellipse: ax^2 + bxy + cy^2 + dx + ey + f = 0, i.e. it returns the vector A=(a,b,c,d,e,f). To convert this vector to the geometric parameters (This is a fast non-iterative ellipse fit, and among fast non-iterative ellipse fits this is the most accurate and robust. It takes the xy-coordinates of data points, and returns the coefficients of the equation of the ellipse: ax^2+ bxy+ cy^2+ dx+ ey+ f = 0, i.e. it returns the vector A=(a,b,c,d,e,f). To convert this vector to the geometric parameters )