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Eric P. Xing

Researcher at Carnegie Mellon University

Publications -  725
Citations -  48035

Eric P. Xing is an academic researcher from Carnegie Mellon University. The author has contributed to research in topics: Inference & Topic model. The author has an hindex of 99, co-authored 711 publications receiving 41467 citations. Previous affiliations of Eric P. Xing include Microsoft & Intel.

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Asymptotically Exact, Embarrassingly Parallel MCMC

TL;DR: In this article, the authors present a parallel Markov chain Monte Carlo (MCMC) algorithm in which subsets of data are processed independently, with very little communication, and prove that their algorithm generates asymptotically exact samples and empirically demonstrate its ability to parallelize burn-in and sampling.
Journal ArticleDOI

Tree-guided group lasso for multi-response regression with structured sparsity, with an application to eQTL mapping

TL;DR: A tree-guided group lasso is proposed for estimating structured sparsity under multi-response regression by employing a novel penalty function constructed from the tree, and a systematic weighting scheme for the overlapping groups in the tree-penalty is described.
Proceedings Article

Learning Sparse Nonparametric DAGs

TL;DR: A completely general framework for learning sparse nonparametric directed acyclic graphs (DAGs) from data is developed that can be applied to general nonlinear models, general differentiable loss functions, and generic black-box optimization routines.
Proceedings ArticleDOI

FlexiFaCT: Scalable Flexible Factorization of Coupled Tensors on Hadoop

TL;DR: FlexiFaCT provides a distributed, scalable method for decomposing matrices, tensors, and coupled data sets through stochastic gradient descent on a variety of objective functions.
Journal ArticleDOI

Tree-guided group lasso for multi-response regression with structured sparsity, with an application to eQTL mapping

TL;DR: In this article, a tree-guided group lasso is proposed for estimating structured sparsity under multi-response regression by employing a novel penalty function constructed from the tree, and a systematic weighting scheme for the overlapping groups in the tree-penalty such that each regression coefficient is penalized in a balanced manner despite the inhomogeneous multiplicity of group memberships of the regression coefficients due to overlap among groups.