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
www.eeworm.com/read/480412/6663530

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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txt 06-31.txt

例6-31 矩阵的指数和对数运算。 解:在命令窗口中输入如下命令,并按Enter键确认。 >> X=rand(5) X = 0.7382 0.4103 0.0099 0.2722 0.9318 0.1763 0.8936 0.1389 0.1988 0.4660 0.4057 0.0579 0.202
www.eeworm.com/read/480529/6665710

txt 06-42.txt

例6- 42 求矩阵的Chollesky分解。 解:在命令窗口中输入如下命令,并按Enter键确认。 >> A=[4 -1 -1;-1 4.25 2.75;1 2.75 3.5] A = 4.0000 -1.0000 -1.0000 -1.0000 4.2500 2.7500 1.0000 2.7500 3.5000 >> R=
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txt 06-49.txt

例6- 49 使用reshape函数进行矩阵结构的改变。 >> A=[1:16] A = 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 >> reshape(A,4,4) ans = 1 5 9 13 2 6
www.eeworm.com/read/480149/6677813

m sumarize8_7_2.m

syms t s %定义基本符号变量 syms a b positive %对常数进行“限定性”设置 Mt = [dirac(t-a),heaviside(t-b);exp(-a*t)*sin(b*t),t^2*cos(3*t)]; %定义输入矩阵 MS = laplace(Mt,
www.eeworm.com/read/480149/6677913

m sumarize8_7_2.m

syms t s %定义基本符号变量 syms a b positive %对常数进行“限定性”设置 Mt = [dirac(t-a),heaviside(t-b);exp(-a*t)*sin(b*t),t^2*cos(3*t)]; %定义输入矩阵 MS = laplace(Mt,
www.eeworm.com/read/478650/6712654

m exe0810.m

%Exe0810 a=input('请输入3*3的矩阵:'); fid=fopen('Exe0809.mat','w+'); fwrite(fid,a); fseek(fid,-3,0); b=fread(fid,1) fseek(fid,-3,0); c=fread(fid,1) fclose(fid);
www.eeworm.com/read/263879/11338106

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
www.eeworm.com/read/263879/11338227

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
www.eeworm.com/read/409142/11345070

m sumarize8_7_2.m

syms t s %定义基本符号变量 syms a b positive %对常数进行“限定性”设置 Mt = [dirac(t-a),heaviside(t-b);exp(-a*t)*sin(b*t),t^2*cos(3*t)]; %定义输入矩阵 MS = laplace(Mt,