Matlab图像处理软件包， Matlab图像处理软件包，Matlab图像处理软件包...

人脸检测源码,是在C++环境下应用的. 是数字图像处理典型算法与实现书中的代码-Face detection source code is in the C++ Environment applications. Is typical of digital image processing algorithms and implementation of the code book

一个不错得gabor滤波器,有matlab 和 c-Gabor get a good filter, have matlab and c

最新版本的H264源代码JM14.1.内附源代码和文档说明，The manual has not yet been updated to match JM 13.0. The most obvious change is maybe that the MS Visual Studio 6 .dsw project files have been removed. The main reason for that is, that I have no longer VS6 installed on my development machine and therefore will be unable to support any problems with these (which includes the addition of new files).-The latest version of the H264 source code JM14.1. Containing source code and documentation, The manual has not yet been updated to match JM 13.0. The most obvious change is maybe that the MS Visual Studio 6. Dsw project files have been removed. The main reason for that is, that I have no longer VS6 installed on my development machine and therefore will be unable to support any problems with these (which includes the addition of new files).

这是用vc++进行图像变换的源代码，hough变换-This is used vc++ Image transform source code, hough transform

里面是各种图像处理的算法，包括边缘算法等-There is a variety of image processing algorithms, including algorithms such as edge

此源码包含对图像进行二值化、灰度变换、投影以及图像的灰度直方图显示。-This source contains a binary image, gray-scale transformation, projection and image histogram display.

选择【聚类分析】菜单，可以对样品进行聚类分析。 ② 选择【模糊聚类】菜单，可以对样品进行模糊聚类分析。 ③ 选择【遗传算法】菜单，可以应用遗传算法对样品进行聚类分析。 在上述处理中，注意选择距离的计算方式和参数输入的范围。

图像处理程序集，包含滤波，边缘检测，分割等-Image processing assembly, including filtering, edge detection, segmentation, etc.

图像增强，基于视网膜图片的图像增强，C++Builder环境下运行-Image enhancement, image enhancement based on the retinal image, C++ Builder environment running

这是绘画bezier曲线的小程序。使用者可以从此处得知如何编写bezier曲线的程序。应用程序便是以c++编写绘成的bezier曲线-This is a Bezier curve drawing applet. From here the user can learn how to prepare the procedures for Bezier curves. Application is to c++ Are ready to prepare the Bezier curve