GUI

该软件是利用matlab求曲线交点的源程序(The software is the intersection of the demand curve using matlab source)

Finding the Nearest Orthonormal Matrix In some appoaches to photogrammetric problems (perhaps inspired by projective geometry), an estimate M of an orthonormal matrix R representing rotation is recovered. It is then desired to find the “nearest’’ orthonormal matrix. While this two step approach — first finding a “best fit’’ matrix without enforcing orthonormality,and then finding the nearest orthonormal matrix — is not to be recommended, it may be of interest to find a solution to this problem nevertheless.

说明：  调光测试算法实现，实现对相机自动调光函数的模拟实现(tiaoguang)

著名的monte carlo 算法，里面详细的介绍了monte carlo 算法的特点。并举了好几个例子来说明该算法的应用。(A very famous monte carlo algorithm. In this article, the characteristics of monte carlo algorithm is introduced. What s more, several applications are presented.)

说明：  模式识别、窗函数法高斯分布、近邻法高斯分布、Fisher线性变换(Pattern Recognition, Gaussian window function, nearest neighbor Gaussian distribution, Fisher linear transformation)

Matlab编程学习课件,非常好的资料赶紧下载(Matlab programming learning courseware, very good information quickly download)

programme Gauss seidel

bounding boxes for faces detection

计算矩阵列向量的协方差矩阵,同时计算各列向量的均值(calculate the cov matrix)

使用说明 1、所有仿真算法按章归类，光盘中的程序名与书中一一对应。 2、将光盘中的仿真程序复制到硬盘MATLAB运行的路径中，便可仿真运行。 3、本书算法在MATLAB 5.3版下运行成功，并适用于其他版本。 4、程序chap1_11.mdl；chap3_2.mdl；chap3_5.mdl；chap6_2.mdl；chap6_4.mdl需要在Matlab6.5下运行，特此说明。 5、假如您对仿真程序有疑问，请及时通过 E-mail 与作者联系。 北京航空航天大学 刘金琨 E-mail 地址： ljk@dept3.buaa.edu.cn或ljk@buaa.edu.cn(Instructions for use, all the simulation algorithms classified by chapter, program name in the CD-ROM and book one-to-one correspondence. 2, the simulation program in the CD-ROM copied to the hard MATLAB running path simulation can be run. Book algorithms in MATLAB 5.3 running successfully, and applies to other versions. 4, the program chap1_11.mdl chap3_2.mdl chap3_5.mdl chap6_2.mdl chap6_4.mdl in Matlab6.5 run is noted. 5, if your simulation program have any questions, please timely contact the author via E-mail. Beijing University of Aeronautics and Astronautics of Liu Jinkun E-mail address: ljk@dept3.buaa.edu.cn or ljk@buaa.edu.cn)