启动 NS_2.35

这是一个猫吃老鼠问题的改进算法。-This is a problem of cats eat rats improved algorithm.

详细龙贝格算法设计-detailed algorithm design

郭涛算法VC源码-Guo Tao algorithm source VC

这是一个对语音信号(0.3kHz~3.4kHz)进行低通滤波的C语言程序， 低通滤波的截止频率为800Hz，滤波器采用19点的有限冲击响应FIR滤波。 语音信号的采样频率为8kHz，每个语音样值按16位整型数存放在insp.dat文件中。-This c program is a low pass filter for radio signal 0.3kHz-3.4kHz.The stop frequence of this filter is 800hz.This digtal filter chooses 19 points FIR.the fs is 8kHz.every datas is memoryed in filed-insp.dat.

这是一份基于c++实现的查找二叉树(排序二叉树)的实现代码。在源代码类中，包含二叉查找树的插入，删除，以及查找树中任意排序任意位置的数。其中函数包含了递归实现和非递归实现。

Line drawing with Anti-aliasingWuLines.dsp    This file (the project file) contains information at the project level and    is used to build a single project or subproject. Other users can share the    project (.dsp) file, but they should export the makefiles locally.WuLines.h    This is the main header file for the application.  It includes other    project specific headers (including Resource.h) and declares the 请点击左侧文件开始预览 ！预览只提供20%的代码片段，完整代码需下载后查看 加载中 侵权举报

该源码模拟了CPU的三个调度算法，分别是短作业优先短发、时间片轮转算法和优先级调度算法、采用了图形界面显示甘特图

研究生期间上《数值计算方法》课的作业，所有代码都是C语言实现并调试通过，现在上传为大家服务。这是带权算法-This is the assignment of numerical analysis course during my graduated education,all the codes are realized by C language,and have been debugged successfully,here I d like to share it with all of you.This one realized the algorithm of weighting

动态规划算法中的三角剖分-dynamic programming algorithm triangulation

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.