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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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Removing Confounding Factors Associated Weights in Deep Neural Networks Improves the Prediction Accuracy for Healthcare Applications
TL;DR: This paper presents an efficient method that can remove the influences of confounding factors such as age or gender to improve the across-cohort prediction accuracy of neural networks.
Proceedings ArticleDOI
Orpheus: Efficient Distributed Machine Learning via System and Algorithm Co-design
TL;DR: A new decentralized system Orpheus is built to support distributed training of a general class of ML models whose parameters are represented with large matrices and which outperforms several existing baseline systems on training several representative large-scale ML models.
Proceedings Article
Near-Orthogonality Regularization in Kernel Methods.
TL;DR: A family of orthogonality-promoting regularizers is defined by encouraging the Gram matrix of the RKHS functions to be close to an identity matrix where the closeness is measured by Bregman matrix divergences, and results suggest that the closer the functions are to being orthogonal, the smaller the generalization error is.
Proceedings Article
Dependent nonparametric trees for dynamic hierarchical clustering
TL;DR: This paper presents a distribution over collections of time-dependent, infinite-dimensional trees that can be used to model evolving hierarchies, and presents an efficient and scalable algorithm for performing approximate inference in such a model.
Proceedings Article
Group Sparse Additive Models
Junming Yin,Xi Chen,Eric P. Xing +2 more
TL;DR: A new method, called group sparse additive models (GroupSpAM), which can handle group sparsity in additive models, and derives a novel thresholding condition for identifying the functional sparsity at the group level, and proposes an efficient block coordinate descent algorithm for constructing the estimate.