SIFT

使用MATLAB编程，采用贝叶斯分类方法实现的一个具体程序实例，已调试成功(Using the MATLAB programming, the use of Bayesian classification to achieve a specific application instance, has been successful commissioning)

应用SIMO技术来构造高矩阵，达到进行盲信道估计技术所需要的条件，（OFDM）(SIMO technology applications to construct high-matrix, reaching for blind channel estimation techniques required conditions, (OFDM))

一个matlab与stk交互的例子，实现两个软件的互联(an example of interaction between stk an matlab)

this is an method for mode estimation with random decerment technique for ambient techniqe with wavevelet method

Generate a 3D point plot of L=(x,y,z) using the values in the vector c to determine the color of each point. If c is empty, then z (column 3 of L) is used to color the plot. The data points are sorted so that plot3 is only called once for each group of points that map to the same color. The upper and lower limits of the color range (and the z axis) can be defined with crange. This is useful for creating a series of plots with the same coloring. The colormap (but not the colorbar) is flipped upside down if crange is given as [max min] instead of [min max]. The figure handle is returned if an output argument is given.

有限差分法实验报告 用Matlab中的有限差分法计算槽内电位； 对比解析法和数值法的异同点； 选取一点，绘制收敛曲线； 总的三维电位图(Finite difference method for the experiment report Matlab finite difference method for calculating the slots in the potential Comparative analytic method and numerical method the differences and similarities between Select a bit, draw convergence curves General 3 d potential figure )

mallat快速算法实验报告 及实现算法(mallat fast algorithm and the algorithm reports experiment)

数字信号处理matlab例程，含离散时间傅里叶变换、光谱分析、数字滤波器设计(Digital signal processing matlab program, including the discrete-time Fourier transform, spectral analysis, digital filter design)

详细讲解matlab内的工具箱的使用与编程技巧，适合初学者。(Explained in detail within the matlab toolbox for use and programming skills, suitable for beginners.)

The Rö ssler attractor /ˈ rɒ slə r/ is the attractor for the Rö ssler system, a system of three non-linear ordinary differential equations originally studied by Otto Rö ssler.[1][2] These differential equations define a continuous-time dynamical system that exhibits chaotic dynamics associated with the fractal properties of the attractor.