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双色球算法。-Loans algorithm.

晶闸管设计的徐传镶法，设计长基区，决定了晶闸管耐压设计，是一个优化程序。-Thyristor Xu Chuan inlaid design method, design a long base, determines the thyristor voltage design, is an optimization process.

表达式二叉树-Expression of BinaryTree

DFT性质的研究,正反变换的计算关系,实虚部的对应关系-DFT nature of the research, the pros and transform calculation, the real and imaginary parts of the correspondence between

With the interference-to-noise ratio reduced to 30 dB, plot the adaptive antenna pattern after 200 iterations of the LMS algorithm-With the interference-to-noise ratio of red uced to 30 dB. plot the adaptive antenna pattern after 200 ite rations of the LMS algorithm

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

你好。 我需要 向边缘 betweenness 核心算法在 matlab 中。

CRC循环算法的C语言实现，非常好用CRC循环算法的C语言实现-CRC cycle algorithm realize the C language, very easy to use CRC cycle algorithm realize the C language

此文件用于实现生产者消费者的问题- This document uses in to realize the producer consumer s question

用CORDIC算法实现的2参数反正切。结果的精度与CORDIC的迭代次数有关，迭代次数越多，精度越高。本例子中精确到小数点后4位。要提高迭代次数，还得把增加1QN格式的位数，比如32位long，程序多处需要修改，有需要的话自己改吧。 -CORDIC algorithm with the two parameters arc tangent. And the accuracy of the CORDIC iteration number, the more the number of iteration, the higher the accuracy. This case accurate to four decimal places. To raise the number of iterations, it has to the increase in a 2:30 format of the median, such as 32 long, multiple procedures need to change, the need to reform it themselves.