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On asymptotically optimal confidence regions and tests for high-dimensional models
3 March 2013
Sara van de Geer
Peter Buhlmann
Yaácov Ritov
Ruben Dezeure
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Papers citing
"On asymptotically optimal confidence regions and tests for high-dimensional models"
36 / 386 papers shown
Title
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The Benefit of Group Sparsity in Group Inference with De-biased Scaled Group Lasso
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Asymptotically Honest Confidence Regions for High Dimensional Parameters by the Desparsified Conservative Lasso
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Statistical Theory for High-Dimensional Models
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Discussion: "A significance test for the lasso"
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Geometric Inference for General High-Dimensional Linear Inverse Problems
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Inference in High Dimensions with the Penalized Score Test
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Valid Post-Selection Inference in High-Dimensional Approximately Sparse Quantile Regression Models
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Victor Chernozhukov
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Hierarchical Testing in the High-Dimensional Setting with Correlated Variables
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124
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Semi-Penalized Inference with Direct False Discovery Rate Control in High-Dimensions
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Exact post-selection inference, with application to the lasso
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Nearly Optimal Sample Size in Hypothesis Testing for High-Dimensional Regression
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Asymptotic normality and optimalities in estimation of large Gaussian graphical models
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Robust Inference on Average Treatment Effects with Possibly More Covariates than Observations
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Confidence Intervals and Hypothesis Testing for High-Dimensional Regression
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Post-Selection Inference for Generalized Linear Models with Many Controls
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A significance test for the lasso
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Hypothesis Testing in High-Dimensional Regression under the Gaussian Random Design Model: Asymptotic Theory
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Confidence sets in sparse regression
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Finite sample posterior concentration in high-dimensional regression
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