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

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m mode.m

number=11; % input('please input a number:'); modeaixs=zeros(nodnum,2); %各节点坐标矩阵 for j=number:number V=zeros(2*nodnum,1); V(2*(line+1)+1:2*nodnum,1)=4*v(:,number)/max(abs(v(:,numbe
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htm ch5_1_2.htm

矩阵多项式
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m fsolvtion2.m

function B=fsolvtion2(A) % A为系数矩阵 [m n]=size(A); if m==n&det(A)~=0 disp('only zero solvtion') end format rat %指定有理式格式输出 B=null(A,'r'); %求解空间的有理基
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txt 06-44.txt

例6- 44 矩阵中单个元素的标识。 >> A=magic(4) A = 16 2 3 13 5 11 10 8 9 7 6 12 4 14 15 1 >> A(1,3) ans = 3 >> A(2,1) ans = 5 >>
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m fsolvtion2.m

function B=fsolvtion2(A) % A为系数矩阵 [m n]=size(A); if m==n&det(A)~=0 disp('only zero solvtion') end format rat %指定有理式格式输出 B=null(A,'r'); %求解空间的有理基
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cpp dijkstra.cpp

#include using namespace std; #define INF 65536 //无穷大 #define MAXV 6 int graph[MAXV][MAXV]={{INF,INF,INF,INF,INF,INF}, //有向图的邻接矩阵表示 {INF,INF,INF,INF,INF,INF},
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m twostep.m

function [x,n]=twostep(A,b,x0,eps,varargin) if nargin==3 eps= 1.0e-6; M = 200; elseif nargin
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m invaddside.m

function [x,IA]=InvAddSide(A,b) IA = Inv(A); x = IA*b; %求逆矩阵的递归函数 function invA=Inv(A) N = size(A); n = N(1); if(n == 1) invA = 1/A(n,n); %递归的终止条件 else u = A(1:(n
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txt 06-44.txt

例6- 44 矩阵中单个元素的标识。 >> A=magic(4) A = 16 2 3 13 5 11 10 8 9 7 6 12 4 14 15 1 >> A(1,3) ans = 3 >> A(2,1) ans = 5 >>
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htm ch2_4.htm

阵列与矩阵