activity
20242026
collaborators

5 papers

stat.ME2026

Two-Stage Robust Sparse Gradient Methods for Regression Under Heavy-Tailed Designs

Kaiyuan Zhou, Xiaoyu Zhang, Wenyang Zhang +1

We study high-dimensional sparse regression under simultaneous heavy-tailed covariates and noise. Heavy-tailed data affect sparse optimization in two different ways: extreme covari…

stat.ME2026

Complex trend inference for high-dimensional piecewise locally stationary time series

Lujia Bai, David Veitch, Weichi Wu +2

This paper studies high-dimensional trend inference for piecewise smooth signals under nonstationary noise and asynchronous structural breaks by first detecting asynchronous change…

stat.ME2025

Scale-Invariant Robust Estimation of High-Dimensional Kronecker-Structured Matrices

Xiaoyu Zhang, Zhiyun Fan, Wenyang Zhang +1

High-dimensional Kronecker-structured estimation faces a conflict between non-convex scaling ambiguities and statistical robustness. The arbitrary factor scaling distorts gradient…

stat.ME2025

High-dimensional low-rank matrix regression with unknown latent structures

Di Wang, Xiaoyu Zhang, Guodong Li +1

We study low-rank matrix regression in settings where matrix-valued predictors and scalar responses are observed across multiple individuals. Rather than assuming a fully homogeneo…

math.ST2024

Robust estimation for high-dimensional time series with heavy tails

Yu Wang, Guodong Li, Zhijie Xiao +2

We study in this paper the problem of least absolute deviation (LAD) regression for high-dimensional heavy-tailed time series which have finite -th moment with . T…