matlab实现任意十进制和二进制的转换

通过VB语言来实现模糊评价法，是开放的源码大家可以根据自己的需要进行修改，以后也希望大家有什么源码也要一起分享，大家一起进步，谢谢本网站给大家创造这么好的机会，自己非常喜欢对这些编程语言的学习，以后还请各位高手多多指教啊！

一种新的快速排序方法-a new rapid sequencing methods

将一个无符号的十进制整数的二进制表示形式转换为

TF卡上的Tini-FatFs0.09a实现，测试了将TF卡根目录下的音乐类型文件内容通过VS1003播放出来，支持长文件名，支持中文文件名，支持的文件类型为：MP3，MID，WAV，WMA。 

包含几百个数值计算算法，如低通滤波，高通滤波，带通滤波，c语言源码。

JPEG组织官方JPEG算法源代码，内含编码和解码，包括JPEG, JPEG2000, BMP, PNM等等格式的编解码，精度准确，经过实际编译测试，代码可用。

计算Pi的程序, 是老程序了, 不过很牛. 值得收藏!-Pi calculation procedures, the old procedures, but very cattle. Copies!

详细表述了分数阶傅立叶变换的离散实现，将现有的算法进行比较。-In this note we make a critical comparison of some matlab programs for the digital computation of the fractional Fourier transform that are freely available and we describe our own implementation that lters the best out of the existing ones. Two types of transforms are considered: First the fast approximate fractional Fourier transform algorithm for which two algorithms are available. The method is described in H.M. Ozaktas, M.A. Kutay, and G. Bozdagi. Digital computation of the fractional Fourier transform. IEEE Trans. Signal Process., 44:2141{2150, 1996. There are two implementations: one is written by A.M. Kutay the other is part of package written by J. O Neill. Secondly the discrete fractional Fourier transform algorithm described in the master thesis C . Candan. The discrete fractional Fourier transform, Bilkent Univ., 1998 and an algorithm described by S.C. Pei, M.H. Yeh, and C.C Tseng: Digital fractional Fourier transform base

采用邻接矩阵实现有向网的存储，建立有向网，并实现单源 最短路径算法-adjacency matrix used to achieve a storage network, to establish a network and to achieve single source shortest path algorithm

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.