webrtc中提取的AEC库

java（sl275课程习题解module1-module3共7道习题的题目以及程序）-java (sl275 courses Exercise Solution module1- module3 a total of seven topics and the questions of procedure)

从 ADS1256 的读信号发生器，它包括阅读、 写作为 PGA、 增益、 其自我帮助程序的注册纪录册的注册纪录册

牛顿迭代式,用VB实现~~~!-Newton iterative, using VB to achieve ~ ~ ~!

用tc来计算pi的精确计算-used to calculate the precise calculation of pi

误差分析的方法有多种，例如，威点逊（J. H. Wilkison）针对的计算机的浮点运算提出的“向后误差分析”，这是一种先验估计误差的方法，较以往的“向前误差分析”在矩阵运算的舍入误差估计上有较好的结果，以而使矩阵的误差分析获得了突破性的进展，使不少用向前误差分析难于判定可靠性的数值方法获得新的进展。-error analysis by a number of means, for example, Granville point Morrison (J. H. Wilkison), referring to a computer"s floating-point operations "backward error analysis," This is a priori estimation error method, compared to the previous "Forward Error Analysis" in the matrix computation Rounding error a better estimate on the results of a matrix so the error analysis of a breakthrough in the progress, many with forward error analysis difficult to determine the reliability of numerical methods to achieve new progress.

全排序- All arranges

应用背景随着物理科学所研究的现象在广度和深度两方面的扩展，偏微分方程的应用范围更广泛。这里给出典型抛物型、椭圆型、双曲型偏微分方程的程序代码，可供刚刚接触偏微分方程的人学习参考使用。关键技术具体内容包括：抛物型方程的显示格式、隐式格式（Crank-Nicolson）解法；二阶线性双曲型方程的显示格式、隐式格式解法、精确解；椭圆型方程的Jacobi迭代解法和精确解。

简要的Gauss列主元消去法，很实用，用matlab实现，还有一个图例，程序说明很详细-brief Gauss main-element elimination, very practical, using Matlab to achieve, there is a legend, a very detailed description of the procedures

一个正二十面体的细分迭代工程,很漂亮,需要glut-an icosahedron is the breakdown of iterative engineering, and very pretty, needs glut

介绍算法的书籍，比较详细介绍了相关算法的一些基本知识和事项过程。-algorithm introduced the books, more detailed correlation algorithm introduced some basic knowledge of the process and issues.