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伯肃叶流动用格子boltzmann方法去扩展新的研究方法
伯肃叶流动用格子boltzmann方法去扩展新的研究方法-Peter Stephen leaf lattice boltzmann method flow go with the expansion of new research methods
- 2022-10-15 11:15:03下载
- 积分：1
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迷宫求解的源程序
迷宫求解的源程序-maze solving the source
- 2022-05-21 23:23:33下载
- 积分：1
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直接插入排序（C++语言编写）
用C++实现直接插入排序，在VC++ 6.0编译通过。算法描述如下： 每趟将一个待排序字的关键字，按照其关键字值的大小顺序查找到适当的位置，完成插入，直到待排序的关键字为空。
- 2022-04-09 18:32:36下载
- 积分：1
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GeneralizedMIMO
应用背景In this context, mobile communications may be allowed to be an indispensable commodity by most, and mobile data, video as well as television services are also becoming an essential part of everyday life. With the introduction of the Android operating system and the iPhone, the use of ebook readers such as the iPad, and the success of social networking using Facebook, the demand for cellular data traffic has grown significantly in recent years. Thus, communications on the move has proven to be transformational, and mobile operators struggle to satisfy the data traffic demands in wireless cellular networks,while keeping their costs at minimum to maintain profitability.关键技术The need for power-efficient MIMO-aided cellular networks requires a paradigm shift in the wireless system design. This trend is irreversible and will have a profound impact on both the theory and p
- 2022-02-20 12:30:00下载
- 积分：1
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工程问题中常用微分方程的形式建立数学模型，所以微分方程求解很有意义。本程序用Euler、改进Euler和经典公式对这类方程进行求解...
工程问题中常用微分方程的形式建立数学模型，所以微分方程求解很有意义。本程序用Euler、改进Euler和经典公式对这类方程进行求解-Engineering problems commonly used in the form of differential equations to establish the mathematical model, it makes sense for solving differential equations. This procedure used Euler, improved Euler and the classical formula of such equations to solve
- 2022-03-17 06:09:21下载
- 积分：1
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龙格
龙格-库塔法是数值计算的重要方法
本例子简明扼要,浅显好懂-Runge- Kutta numerical method is an important method to the example of concise and simple to understand
- 2022-08-13 21:22:11下载
- 积分：1
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vb CRC校验源码
"CRC算法函数
Public Function CRC(STR1 As String) As String
Dim CRCREG As Long
Dim MVAL As Long
Dim R As Integer
Dim T As Integer
CRCREG = 65535
For R = 1 To Len(STR1) Step 2
MVAL = Val("&H" + Mid(STR1, R, 2))
CRCREG = CRCREG Xor MVAL
CRCREG = C
- 2022-02-10 03:39:12下载
- 积分：1
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经典黑皮书，算法分析电子书
资源描述经典的算法分析书的电子版，不容错过，内附有相应的习题课后全解
- 2022-08-19 19:03:12下载
- 积分：1
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贝塞尔曲线示例
#include < iostream >
#include < 矢量 >
#include < math.h >
#include"BezierPoint.h"
使用命名空间 std ；
BezierPoint 贝塞尔 (方法 < BezierPoint > & pts，双 t) ；
双选择 （双 a，双 b） ；
双 factorial(double num) ；
int main(void) {
方法 < < BezierPoint >> 方法警校 ；
char endPointCount = 0;
双 inx ；
双 iny ；
int ptCount = 0;
int 终结点 ；
双 deltaT ；
cin >> ptCount >> deltaT ；
为 (int 我 = 0 ； 我 < ptCount; i + +) {
cin >> inx >> iny >> 终结点 ；
BezierPoint p iny inx） ；
如果 (endPointCount = = 0 & & 终结点 = = 1) {
pts.push_back (方法 < BezierPoint > ()) ；
pts[pts.size()-1].push_back(p) ；
endPointCount + +;
继续 ；
}
pts[pts.size()-1].push_back(p) ；
如果 (endPointCount! = 0 & & 终结点 = = 1 & & 我! = ptCount-1) {
pts.push_back (方法 < BezierPoint > ()) ；
pts[pts.size()-1].push_back(p) ；
endPointCount + +;
}
}
为 (std::s
- 2022-03-13 19:08:01下载
- 积分：1
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误差分析的方法有多种，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...
误差分析的方法有多种，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。特别值得一提的是，在工程技术界，经常使用几种不同的计算方法，甚至使用实验方法进行比较，从而确定计算结果的可靠性，这也是一种有效而实用的方法。-error analysis by a number of means, which is a priori estimation error method, compared to the previous "Forward Error Analysis" in the matrix calculation error into the homes a better estimate on the results of a matrix so the error analysis of a breakthrough in the progress, many with forward error analysis can be difficult to determine on the numerical method to achieve new progress. Particularly worth mentioning is that in the engineering technology sector, often use several different methods of calculation, or even the use of experimental methods, in order to determine the reliability of results, which is also an effective and practical method.
- 2022-04-27 04:17:28下载
- 积分：1
