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Yongjin Park, Stanley Shackney, and Russell Schwartz 2008.10.21 Accepted Computational Biology and Bioinformatics
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Overview Introduction Method Uncorrected method Optimization method Sampling method Modular method Result
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Introduction
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Methods Uncorrected method Optimization method Sampling method Modular method
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Uncorrected method Without any network-based correction minimum spanning tree (MST) problem
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Optimization method regression equations’ form Solving the following quadratic programming problem
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Sampling method Posterior probability of possible structures using Markov Chain Monte Carlo (MCMC) method
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Sampling method(Cont.) posterior probability of features can be estimated by Metropolis-Hastings algo. the expression likelihood
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Modular method Dirichlet process mixture I ∗ −1 genes to K ∗ modules probability of I ∗ -th gene belonging to one of the K ∗ currently known modules the I ∗ -th gene could be the first member of a newly generated K ∗ +1-th module
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Result Data set Lung Cancer ○ Normal cell ○ Adenocarcinoma ○ Small cell ○ Large cell neuroendocrine carcinoid ○ Large cell
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Z score uncorrected = −7.5 optimization = −10.6 modular = −10.4 sampling = −11.7 False Negative
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