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Extended Bayesian Information Criteria for Gaussian Graphical Models
- Rina Foygel, M. Drton
- Computer ScienceNIPS
- 30 November 2010
TLDR
Discrete chain graph models
- M. Drton
- Mathematics
- 1 August 2009
The statistical literature discusses different types of Markov properties for chain graphs that lead to four possible classes of chain graph Markov models. The different models are rather well…
Model selection for Gaussian concentration graphs
- M. Drton, M. Perlman
- Mathematics
- 1 September 2004
A multivariate Gaussian graphical Markov model for an undirected graph G, also called a covariance selection model or concentration graph model, is defined in terms of the Markov properties, i.e.…
Robust graphical modeling of gene networks using classical and alternative t-distributions
- Michael Finegold, M. Drton
- Computer Science, Mathematics
- 19 September 2010
TLDR
Binary models for marginal independence
- M. Drton, T. Richardson
- Mathematics
- 25 July 2007
Summary. Log‐linear models are a classical tool for the analysis of contingency tables. In particular, the subclass of graphical log‐linear models provides a general framework for modelling…
Lectures on Algebraic Statistics
- M. Drton, B. Sturmfels, S. Sullivant
- Mathematics
- 18 December 2008
Markov Bases.- Likelihood Inference.- Conditional Independence.- Hidden Variables.- Bayesian Integrals.- Exercises.- Open Problems.
PC algorithm for nonparanormal graphical models
- Naftali Harris, M. Drton
- Computer ScienceJ. Mach. Learn. Res.
- 2013
TLDR
Multiple Testing and Error Control in Gaussian Graphical Model Selection
- M. Drton, M. Perlman
- Computer Science
- 15 August 2005
TLDR
Estimation of a covariance matrix with zeros
- Sanjay Chaudhuri, M. Drton, T. Richardson
- Mathematics
- 15 August 2005
We consider estimation of the covariance matrix of a multivariate random vector under the constraint that certain covariances are zero. We first present an algorithm, which we call iterative…
A SINful approach to Gaussian graphical model selection
- M. Drton, M. Perlman
- Mathematics
- 15 August 2005
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