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20172026
most citedCommunication-Constrained Distributed Quantile Regression with Optimal Statistical Guarantees

18 citations · 45 across the 16 of their papers we have counts for

collaborators

17 papers

stat.ML2026

Temporal-Difference Calibration of Black-Box Simulators

Min Zeng, Xin Wen, Xi Chen +2

We develop a derivative-free temporal-difference (TD) framework for calibrating black-box simulators using one-step transitions from a target system and noisy simulator-generated c…

stat.ME2026

Generalized Rank Regression

Jiyuan Tu, Suqi Wu, Yichen Zhang +1

Rank regression offers robustness to outliers and heavy-tailed response distributions, invariance to monotonic transformations, and improved efficiency under non-Gaussian errors, m…

stat.ME2026

Adapting to noise tails in private linear regression

Jinyuan Chang, Lin Yang, Mengyue Zha +1

While the traditional goal of statistics is to infer population parameters, modern practice increasingly demands protection of individual privacy. One way to address this need is t…

stat.ME2023★ 2 cited

High-Dimensional Expected Shortfall Regression

Shushu Zhang, Xuming He, Kean Ming Tan +1

Expected shortfall is defined as the average over the tail below (or above) a certain quantile of a probability distribution. Expected shortfall regression provides powerful tools…

stat.ME2023

An Efficient Iterative Least Squares Algorithm for Large-dimensional Matrix Factor Model via Random Projection

Yong He, Ran Zhao, Wen-Xin Zhou

The matrix factor model has drawn growing attention for its advantage in achieving two-directional dimension reduction simultaneously for matrix-structured observations. In this pa…

stat.ME2022

Robust Estimation and Inference for Expected Shortfall Regression with Many Regressors

Xuming He, Kean Ming Tan, Wen-Xin Zhou

Expected Shortfall (ES), also known as superquantile or Conditional Value-at-Risk, has been recognized as an important measure in risk analysis and stochastic optimization, and is…

stat.ME2022★ 1 cited

Retire: Robust Expectile Regression in High Dimensions

Rebeka Man, Kean Ming Tan, Zian Wang +1

High-dimensional data can often display heterogeneity due to heteroscedastic variance or inhomogeneous covariate effects. Penalized quantile and expectile regression methods offer…

math.ST2022★ 2 cited

Scalable estimation and inference for censored quantile regression process

Xuming He, Xiaoou Pan, Kean Ming Tan +1

Censored quantile regression (CQR) has become a valuable tool to study the heterogeneous association between a possibly censored outcome and a set of covariates, yet computation an…

stat.ME2022★ 11 cited

High-Dimensional Composite Quantile Regression: Optimal Statistical Guarantees and Fast Algorithms

Haeseong Moon, Wen-Xin Zhou

The composite quantile regression (CQR) was introduced by Zou and Yuan [Ann. Statist. 36 (2008) 1108--1126] as a robust regression method for linear models with heavy-tailed errors…

stat.ME2022

A Unified Algorithm for Penalized Convolution Smoothed Quantile Regression

Rebeka Man, Xiaoou Pan, Kean Ming Tan +1

Penalized quantile regression (QR) is widely used for studying the relationship between a response variable and a set of predictors under data heterogeneity in high-dimensional set…

stat.ME2022

Modeling High-Dimensional Data with Unknown Cut Points: A Fusion Penalized Logistic Threshold Regression

Yinan Lin, Wen Zhou, Zhi Geng +2

In traditional logistic regression models, the link function is often assumed to be linear and continuous in predictors. Here, we consider a threshold model that all continuous fea…

stat.ME2021★ 18 cited

Communication-Constrained Distributed Quantile Regression with Optimal Statistical Guarantees

Kean Ming Tan, Heather Battey, Wen-Xin Zhou

We address the problem of how to achieve optimal inference in distributed quantile regression without stringent scaling conditions. This is challenging due to the non-smooth nature…

stat.ME2021★ 5 cited

High-Dimensional Quantile Regression: Convolution Smoothing and Concave Regularization

Kean Ming Tan, Lan Wang, Wen-Xin Zhou

-penalized quantile regression is widely used for analyzing high-dimensional data with heterogeneity. It is now recognized that the -penalty introduces non-negligib…

stat.ME2021

Distributed Adaptive Huber Regression

Jiyu Luo, Qiang Sun, Wenxin Zhou

Distributed data naturally arise in scenarios involving multiple sources of observations, each stored at a different location. Directly pooling all the data together is often prohi…

stat.ME2021

Adaptive Capped Least Squares

Qiang Sun, Rui Mao, Wen-Xin Zhou

This paper proposes the capped least squares regression with an adaptive resistance parameter, hence the name, adaptive capped least squares regression. The key observation is, by…

math.ST2018★ 6 cited

A Unified Framework for Testing High Dimensional Parameters: A Data-Adaptive Approach

Cheng Zhou, Xinsheng Zhang, Wenxin Zhou +1

High dimensional hypothesis test deals with models in which the number of parameters is significantly larger than the sample size. Existing literature develops a variety of individ…

math.ST2017

Adaptive Huber Regression

Qiang Sun, Wenxin Zhou, Jianqing Fan

Big data can easily be contaminated by outliers or contain variables with heavy-tailed distributions, which makes many conventional methods inadequate. To address this challenge, w…