代码搜索:Multivariate Analysis

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

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java statusprinter.java

/******************************************************************************* ** BonnMotion - a mobility scenario generation and analysis tool ** ** Copyright (C) 2002, 2003 Universit
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java sortableinteger.java

/******************************************************************************* ** BonnMotion - a mobility scenario generation and analysis tool ** ** Copyright (C) 2002, 2003 Universit
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tex moveout.tex

\section{Moveout analysis} % ------------------------------------------------------------ \inputdir{flat} % ------------------------------------------------------------ \plot{hyper}{width=6.0in} {An i
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input-finite-mrf

/* * ===================================================================== * Analysis of Five Story Steel Moment Resistant Frame * * Written By: Mark Austin O
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txt readme.txt

************************************************************************** * Matlab source codes for the kernel direct discriminant analysis (KDDA) * * Author: Lu Juwei
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c durbin.c

/***************************************************************************** * * NAME * durbin * * FUNCTION * * Durbin recursion to do autocorrelation analysis. * Converts autocorr
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m gaussian_prob.m

function p = gaussian_prob(x, m, C, use_log) % GAUSSIAN_PROB Evaluate a multivariate Gaussian density. % p = gaussian_prob(X, m, C) % p(i) = N(X(:,i), m, C) where C = covariance matrix and each COL
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m gaussian_prob.m

function p = gaussian_prob(x, m, C, use_log) % GAUSSIAN_PROB Evaluate a multivariate Gaussian density. % p = gaussian_prob(X, m, C) % p(i) = N(X(:,i), m, C) where C = covariance matrix and each COL
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m gaussian_prob.m

function p = gaussian_prob(x, m, C, use_log) % GAUSSIAN_PROB Evaluate a multivariate Gaussian density. % p = gaussian_prob(X, m, C) % p(i) = N(X(:,i), m, C) where C = covariance matrix and each COL
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m gaussian_prob.m

function p = gaussian_prob(x, m, C, use_log) % GAUSSIAN_PROB Evaluate a multivariate Gaussian density. % p = gaussian_prob(X, m, C) % p(i) = N(X(:,i), m, C) where C = covariance matrix and each COL