USB的开发实例

QT3的类库结构图，对QT程序员非常实用-Qt3 libraries chart, very useful for programmers QT

北大青鸟内部教程,很难得,我希望能提供给想要的人,多努力把, 这个是第二年下学期的教程-Beida Jade Bird-house tutorials, it is difficult to get, I hope I have provided to those who want more and strive to, this is the second year of the curriculum next semester

一本详细讲解s3c4510的中文pdf书籍，从指令集到驱动开发都有-a Porting elaborate on the Chinese pdf books, from the instruction set to have driven development

matlab 入门学习用 -Matlab entry to study

Android中文文档 Android中文文档-Android document

Linux 下bash shell 参考，包括简介，命令行详细选项等。-bash shell under Linux reference, including profiles, a detailed command-line options such as.

曲线拟合涉及回答两个基本问题: 最佳拟合意味着什么？应该用什么样的曲线？可用许多不同 的方法定义最佳拟合, 并存在无穷数目的曲线. 所以, 从这里开始, 我们走向何方？正如它证实的那 样, 当最佳拟合被解释为在数据点的最小误差平方和, 且所用的曲线限定为多项式时, 那么曲线拟 合是相当简捷的.-Curve fitting involves answering two fundamental questions: What does it mean for the best fit? What should be the kind of curve? Available in many different ways to define the best fitting, and the existence of infinite number of curves. So, from here on, we going? As it proved, when the best fit is interpreted as data points in the smallest error sum of squares, and used to be limited to polynomial curve, then curve fitting is very simple.

这是用vc++编写的五子棋程序，可以实现人机对战，电脑的技术很高-This is prepared using vc++ the Gobang procedures, you can achieve man-machine war, high technology computer

如果想学习操作系统，这是很好的电子教程，希望能对朋友们有所帮助！-If you want to learn operating system, which is a good electronic directory, hoping to help friends!

linux下的I2C总线的驱动源代码分析。对开发linux下的I2C驱动很有用的。