fdtd.m

经过上机调试，可以运行，是基本的EZW算法的仿真编码，希望对大家有帮助。(On native debugging, you can run the basic EZW algorithm simulation code, we hope to help.)

说明：  对于非均匀线型阵列，以降低波束方向图峰值旁瓣为目标，在给定阵元数和阵列孔径的约束条件下，利用多种群并行进化遗传算法进行阵元布阵优化。(For non-uniform linear array, in order to reduce the peak side lobe of beam pattern, the multi population parallel evolutionary genetic algorithm is used to optimize the array element arrangement under the constraint of the number of array elements and array aperture.)

本代码实现动态物体的识别与跟踪，但注意本代码只能检测单物体且背景是静止不动的。(The code identification and tracking moving objects, but note that this code can only detect a single object and the background is stationary.)

QAM16. feed-back gardner symbol sync farrow interpolator decision feed-back phase sync gain control .simulink matlab 7.0.

说明：  基于遗传算法（GA）的10个城市的旅行商（TSP）问题的建模及仿真(Based on genetic algorithms (GA) of the 10 cities of the traveling salesman (TSP) problem of modeling and simulation)

模拟两个相干的的窄带信号。阵列的阵元数为10，快拍数为200，信号入射方向分别为20°，60°，阵元间距为入射信号波长的1／2，信噪比为20dB。分别用MUSIC算法和改进MUSIC算法进行仿真。仿真结果如下图所示(MUSIC algorithm is improved compared with the simulation of signal coherent MUSIC algorithm. Two coherent analog narrowband signal. Array element number of the array 10, the number of snapshots 200, a signal incident directions, respectively 20 °, 60 °, array element spacing is 1/2 of the wavelength of the incident signal, SNR is 20dB. Respectively MUSIC MUSIC algorithm and improved algorithm simulation.)

qpsk经典小程序，调通了的程序，欢迎大家下载哦(qpsk classic applets, tune talked procedures, welcome to download oh)

数字图像处理。MATLAB写的程序。免费下载。。。。。。。。。。。。。(Digital image processing. Programs written in MATLAB. Free Download. . . . . . . . . . . . .)

说明：  第三章 MATLAB 图形对象 3.1 图形对象 3.1.1 Root 对象 3.1.2 Figure 对象 3.1.3 Uicontrol 对象 3.1.4 Uimenu 对象 3.1.5 Axes 对象 3.1.6 Image 对象 3.1.7 Line 对象 3.1.8 Patch 对象 3.1.9 Rectangle 对象 3.1.10 Surface 对象 3.1.11 Light 对象 3.1.12 Text 对象

在非线性光学中，薛定谔方程为波的传输方程，次程序运用分步傅里叶方法求解非线性薛定谔方程！(In nonlinear optics, Schrodinger equation for the wave propagation equation, sub-process using step Fourier method for solving nonlinear Schr?dinger equation!)