代码搜索:Multivariate Analysis

找到约 10,000 项符合「Multivariate Analysis」的源代码

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m mtd_print.m

function []=mtd_print(res,file_sal) % PURPOSE: Save output of multivariate temporal disaggregation methods % ------------------------------------------------------------ % SYNTAX: []=mtd_print(res,
www.eeworm.com/read/444270/7615422

m ml_gaussian.m

function index = ML_gaussian(x,mu,sigma) % function index = ML_gaussian(x,mu,sigma) % x is a vector drawn from some multivariate gaussian % mu(i,:) is the mean of the ith Gaussian % sigma(:,:,i) i
www.eeworm.com/read/483033/6607855

m gmm_rnd.m

%GMM_RND RND from Multivariate Mixture of Gaussians % % Syntax: % X = GMM_RND(M,S,PJ,N) % % Author: % Simo S鋜kk
www.eeworm.com/read/343227/11962856

m gauslogv.m

function logdens = gauslogv(X, mu, Sigma, QUIET) %gauslogv Computes a set of multivariate normal log-density values. % Use : logdens = gauslogv(X, mu, Sigma) where % X (T,p) T observed vectors of d
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c c_dgaus.c

/************************************************************************/ /* c_dgaus Mex-file for computing a set of multivariate normal */ /* density values in the case of diag
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txt datatype.txt

SPECIFICATION OF DATATYPES ----------------------------------------------- This is used by PLOTA.M Date: 4 Apr 2003 (C) Alois Schloegl Version 1.0 (0.10 for testing)
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m predict.m

function particle= predict(particle, V,G,Q, WB,dt, addrandom) % % add random noise to controls if addrandom == 1 VG= multivariate_gauss([V;G], Q, 1); V= VG(1); G= VG(2); end % predi
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m predict.m

function particle= predict(particle, V,G,Q, WB,dt, addrandom) % % add random noise to controls if addrandom == 1 VG= multivariate_gauss([V;G], Q, 1); V= VG(1); G= VG(2); end % predi
www.eeworm.com/read/237675/13939024

c loglikelihood.c

/* loglikelihood.c Compute the loglikelihood of mixture of Multivariate Gaussian pdf. usage: logl = loglikelihood(Z , mu , sigma , p); where Z : measure (d x
www.eeworm.com/read/200237/15437070

m ml_gaussian.m

function index = ML_gaussian(x,mu,sigma) % function index = ML_gaussian(x,mu,sigma) % x is a vector drawn from some multivariate gaussian % mu(i,:) is the mean of the ith Gaussian % sigma(:,:,i) i