代码搜索:Variance

找到约 2,271 项符合「Variance」的源代码

代码结果 2,271
www.eeworm.com/read/449504/7501980

m normlt_rnd.m

function result = normlt_rnd(mu,sigma2,left) % PURPOSE: compute random draws from a left-truncated normal % distribution, with mean = mu, variance = sigma2 % ------------------------------
www.eeworm.com/read/441410/7670711

m fixing2.m

%FIXING2 Filter version of Examples 12.4 and 12.7. % Shows the impact on introducing constraints % as observations with zero variance %Kai Borre 07-10-97 %Copyright (c) by Kai Borr
www.eeworm.com/read/199851/7818689

m orthexpanalysis2.m

function OrthExpAnalysis2 % 正交试验的极差分析Variance Analysis of Orthogonal experiment % % Author: HUANG Huajiang % Copyright 2003 UNILAB Research Center, % East China University of Science and T
www.eeworm.com/read/199851/7818691

m orthexpanalysis1.m

function OrthExpAnalysis1 % 正交试验的极差分析Variance Analysis of Orthogonal experiment % % Author: HUANG Huajiang % Copyright 2003 UNILAB Research Center, % East China University of Science and T
www.eeworm.com/read/197649/7982947

m dss.m

function z=dss(nt,dt) % z=dss(nt,dt): % % Function to analyze the degree of stationarity of data nt(n,m) by % calculating the variance for each n, where n specifies the number % of f
www.eeworm.com/read/197108/8029196

m orthexpanalysis2.m

function OrthExpAnalysis2 % 正交试验的极差分析Variance Analysis of Orthogonal experiment % % Author: HUANG Huajiang % Copyright 2003 UNILAB Research Center, % East China University of Science and T
www.eeworm.com/read/197108/8029199

m orthexpanalysis1.m

function OrthExpAnalysis1 % 正交试验的极差分析Variance Analysis of Orthogonal experiment % % Author: HUANG Huajiang % Copyright 2003 UNILAB Research Center, % East China University of Science and T
www.eeworm.com/read/397111/8067242

m kwhiten.m

%KWHITEN Whiten the data in kernel space. % % W = kwhiten(A,DIM,KTYPE,PAR1) % % Apply a kernel PCA to dataset A and retain DIM dimensions, or a % fraction DIM of the total variance. The data A
www.eeworm.com/read/397097/8069142

m kwhiten.m

%KWHITEN Whiten the data in kernel space. % % W = kwhiten(A,dim,ktype,par1) % % Apply a kernel PCA and retain dim dimensions, or a fraction dim of % the total variance. The data is then rescal
www.eeworm.com/read/296017/8128585

m huffman.m

function C = huffman(D,W,varargin) % HUFFMAN Huffman encoder. % C = HUFFMAN(D,W) generates a static minimum-variance Huffman tree and % corresponding codebook C for the source symbols with