代码搜索:协方差矩阵

找到约 10,000 项符合「协方差矩阵」的源代码

代码结果 10,000
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m nakagamirnd_gamma.m

function na=nakagamirnd_gamma(m1,N1,N2) %这个函数用gamma分布的方法产生服从Nakagami_m的【N1,N2】维随机矩阵 %-----------------------------2005.5.30 ---------------------------------- % Shuai lujun,Information Engineering
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c mgraph.c

#include "MGraph.h" Status GreateGraph(MGraph* G) {//采用邻接矩阵表示法,构造图G scanf("%d",&G->kind); switch(G->kind) { case DG: return GreateDG(G); //构造有向图 G case DN: return GreateDN(G);
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h 基础函数.h

#include "stdio.h" #include "stdlib.h" #include "malloc.h" #include "math.h" #include "iostream.h" #include "string.h" //求取转置矩阵的函数 void zhuanzhi(double **A,double **AT,int w,int n) { int i
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cpp strassen.cpp

#include #include #include #include void output(int n,int C[42][42]) //矩阵输出函数 { int i,j; printf("Output of the matrix:\n"); for(i=0;i
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cpp le_totalchoicegauss.cpp

//LE_TotalChoiceGauss.cpp 全选主元高斯消去法 #include //输入输出流头文件 #include "LinearEquation.h" //线性方程(组)求解头文件 void main() { int i; double a[4][4] = //实系数矩阵 { {0.2368, 0.2471,
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m inv.m

%求逆矩阵 %用法 B=inv(A) 其中A为数值或符号方阵,B返回A的逆 %例如 % inv([1 2;3 4]) %数值 % syms a b c d;inv([[a,b;c,d]) %符号 % %INV Matrix inverse. % INV(X) is the inverse of the square
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m rand.m

%R=rand(m,n) 生成(0,1)上均匀分布的m行n列随机矩阵 %RAND Uniformly distributed random numbers. % RAND(N) is an N-by-N matrix with random entries, chosen from % a uniform distribution on the interval (0.0,1.0
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h rbf.h

#ifndef RBF_h_ #define RBF_h_ #include "RBFfunction.h" //RBF学习算法 输入:训练样本及RBF系数矩阵和样本的中心向量 void RBFlearnproc( double xLArray[], double yLArray[], double referArray[][DIMREFER], double centerAr
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cpp l5_4.cpp

//稀疏矩阵的十字链表相加 #include struct linknode { int i, j; linknode *cptr, *rptr; union { int v; //*表结点使用V域,表示非零元值*/ linknode *next; //表头结点使用next
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cpp l5_3.cpp

//建立稀疏矩阵的十字链表 #include struct linknode { int i, j; linknode *cptr, *rptr; union { int v; //表结点使用V域,表示非零元值 linknode *next; //表头结点使用next域