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Asymptotically Normal and Efficient Estimation of Covariate-Adjusted Gaussian Graphical Model
by
Zhao, Hongyu
, Ren, Zhao
, Zhou, Harrison
, Chen, Mengjie
in
Asymptotic methods
/ Computation
/ confidence interval
/ data collection
/ Datasets
/ eQTL
/ equations
/ Estimating techniques
/ Estimation
/ Gene regulatory network
/ Graph representations
/ High-dimensional statistics
/ Internet
/ Mathematical models
/ Normal distribution
/ Normality
/ Precision matrix estimation
/ Recovery
/ Simulation
/ Sparsity
/ Statistics
/ Support recovery
/ Theory and Methods
2016
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Asymptotically Normal and Efficient Estimation of Covariate-Adjusted Gaussian Graphical Model
by
Zhao, Hongyu
, Ren, Zhao
, Zhou, Harrison
, Chen, Mengjie
in
Asymptotic methods
/ Computation
/ confidence interval
/ data collection
/ Datasets
/ eQTL
/ equations
/ Estimating techniques
/ Estimation
/ Gene regulatory network
/ Graph representations
/ High-dimensional statistics
/ Internet
/ Mathematical models
/ Normal distribution
/ Normality
/ Precision matrix estimation
/ Recovery
/ Simulation
/ Sparsity
/ Statistics
/ Support recovery
/ Theory and Methods
2016
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Do you wish to request the book?
Asymptotically Normal and Efficient Estimation of Covariate-Adjusted Gaussian Graphical Model
by
Zhao, Hongyu
, Ren, Zhao
, Zhou, Harrison
, Chen, Mengjie
in
Asymptotic methods
/ Computation
/ confidence interval
/ data collection
/ Datasets
/ eQTL
/ equations
/ Estimating techniques
/ Estimation
/ Gene regulatory network
/ Graph representations
/ High-dimensional statistics
/ Internet
/ Mathematical models
/ Normal distribution
/ Normality
/ Precision matrix estimation
/ Recovery
/ Simulation
/ Sparsity
/ Statistics
/ Support recovery
/ Theory and Methods
2016
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Asymptotically Normal and Efficient Estimation of Covariate-Adjusted Gaussian Graphical Model
Journal Article
Asymptotically Normal and Efficient Estimation of Covariate-Adjusted Gaussian Graphical Model
2016
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Overview
We propose an asymptotically normal and efficient procedure to estimate every finite subgraph for covariate-adjusted Gaussian graphical model. As a consequence, a confidence interval as well as p-value can be obtained for each edge. The procedure is tuning-free and enjoys easy implementation and efficient computation through parallel estimation on subgraphs or edges. We apply the asymptotic normality result to perform support recovery through edge-wise adaptive thresholding. This support recovery procedure is called ANTAC, standing for asymptotically normal estimation with thresholding after adjusting covariates. ANTAC outperforms other methodologies in the literature in a range of simulation studies. We apply ANTAC to identify gene-gene interactions using an eQTL dataset. Our result achieves better interpretability and accuracy in comparison with a state-of-the-art method. Supplementary materials for the article are available online.
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