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20142026
most citedA Differential Equation for Modeling Nesterov's Accelerated Gradient Method: Theory and Insights

518 citations · 1.3k across the 51 of their papers we have counts for

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14 papers · 1 filter

math.ST2026

High-Dimensional Statistics: Reflections on Progress and Open Problems

Arian Maleki, Subhabrata Sen, Sivaraman Balakrishnan +9

Over the past two decades, the field of high-dimensional statistics has experienced substantial progress, driven largely by technological advances that have dramatically reduced th…

math.ST2023★ 2 cited

Isotonic Mechanism for Exponential Family Estimation in Machine Learning Peer Review

Yuling Yan, Weijie J. Su, Jianqing Fan

In 2023, the International Conference on Machine Learning (ICML) required authors with multiple submissions to rank their submissions based on perceived quality. In this paper, we…

math.ST2021

Characterizing the SLOPE Trade-off: A Variational Perspective and the Donoho-Tanner Limit

Zhiqi Bu, Jason Klusowski, Cynthia Rush +1

Sorted l1 regularization has been incorporated into many methods for solving high-dimensional statistical estimation problems, including the SLOPE estimator in linear regression. I…

math.ST2020★ 2 cited

A Power Analysis for Model-X Knockoffs with -Regularized Statistics

Asaf Weinstein, Weijie J. Su, Małgorzata Bogdan +2

Variable selection properties of procedures utilizing penalized-likelihood estimates is a central topic in the study of high dimensional linear regression problems. Existing litera…

math.ST2020

The Complete Lasso Tradeoff Diagram

Hua Wang, Yachong Yang, Zhiqi Bu +1

A fundamental problem in the high-dimensional regression is to understand the tradeoff between type I and type II errors or, equivalently, false discovery rate (FDR) and power in v…

math.ST2020

The Price of Competition: Effect Size Heterogeneity Matters in High Dimensions

Hua Wang, Yachong Yang, Weijie J. Su

In high-dimensional sparse regression, would increasing the signal-to-noise ratio while fixing the sparsity level always lead to better model selection? For high-dimensional sparse…

math.ST2018★ 4 cited

The FDR-Linking Theorem

Weijie J. Su

This paper introduces the \texttt{FDR-linking} theorem, a novel technique for understanding \textit{non-asymptotic} FDR control of the Benjamini--Hochberg (BH) procedure under arbi…

math.ST2018★ 11 cited

Differentially Private False Discovery Rate Control

Cynthia Dwork, Weijie J. Su, Li Zhang

Differential privacy provides a rigorous framework for privacy-preserving data analysis. This paper proposes the first differentially private procedure for controlling the false di…

math.ST2018★ 5 cited

Robust Inference Under Heteroskedasticity via the Hadamard Estimator

Edgar Dobriban, Weijie J. Su, Yachong Yang +1

Drawing statistical inferences from large datasets in a model-robust way is an important problem in statistics and data science. In this paper, we propose methods that are robust t…

math.ST2017

When Is the First Spurious Variable Selected by Sequential Regression Procedures?

Weijie J. Su

Applied statisticians use sequential regression procedures to produce a ranking of explanatory variables and, in settings of low correlations between variables and strong true effe…

math.ST2015

Group SLOPE - adaptive selection of groups of predictors

Damian Brzyski, Weijie Su, Małgorzata Bogdan

Sorted L-One Penalized Estimation is a relatively new convex optimization procedure which allows for adaptive selection of regressors under sparse high dimensional designs. Here we…

math.ST2015★ 20 cited

Private False Discovery Rate Control

Cynthia Dwork, Weijie Su, Li Zhang

We provide the first differentially private algorithms for controlling the false discovery rate (FDR) in multiple hypothesis testing, with essentially no loss in power under certai…

math.ST2015★ 17 cited

False Discoveries Occur Early on the Lasso Path

Weijie Su, Malgorzata Bogdan, Emmanuel Candes

In regression settings where explanatory variables have very low correlations and there are relatively few effects, each of large magnitude, we expect the Lasso to find the importa…

math.ST2015★ 11 cited

SLOPE is Adaptive to Unknown Sparsity and Asymptotically Minimax

Weijie Su, Emmanuel Candes

We consider high-dimensional sparse regression problems in which we observe , where is an design matrix and is an -dimensional vector of indepen…