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Xinwei Deng
Researcher at Virginia Tech
Publications - 116
Citations - 2660
Xinwei Deng is an academic researcher from Virginia Tech. The author has contributed to research in topics: Computer science & Covariance matrix. The author has an hindex of 20, co-authored 104 publications receiving 2262 citations. Previous affiliations of Xinwei Deng include Virginia Bioinformatics Institute & Georgia Institute of Technology.
Papers
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Experimental design
TL;DR: Experimental design is reviewed here for broad classes of data collection and analysis problems, including: fractioning techniques based on orthogonal arrays, Latin hypercube designs and their variants for computer experimentation, efficient design for data mining and machine learning applications, and sequential design for active learning.
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Sparse linear discriminant analysis by thresholding for high dimensional data
TL;DR: In this paper, a sparse linear discriminant analysis (LDA) was proposed to classify human cancer into two classes of leukemia based on a set of 7,129 genes and a training sample of size 72.
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Sparse linear discriminant analysis by thresholding for high dimensional data
TL;DR: When and why the linear discriminant analysis (LDA) has poor performance is explored and a sparse LDA is proposed that is asymptotically optimal under some sparsity conditions on the unknown parameters.
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Estimation in high-dimensional linear models with deterministic design matrices
Jun Shao,Xinwei Deng +1 more
TL;DR: In this paper, the authors consider the ridge regression estimator of the projection vector and propose to threshold it when the projection is sparse in the sense that many of its components are small, and establish asymptotic properties such as the consistency of variable selection and estimation and convergence rate of the prediction mean squared error.
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Active Learning Through Sequential Design, With Applications to Detection of Money Laundering
TL;DR: In this article, an active learning through sequential design method for prioritization to improve the process of money laundering detection is proposed, which uses a combination of stochastic approximation and D-optimal designs to judiciously select the accounts for investigation.