activity
20222026
most citedQuantile and pseudo-Huber Tensor Decomposition

1 citations · 2 across the 6 of their papers we have counts for

collaborators

6 papers

math.ST2026

SGD with Dependent Data: Optimal Estimation, Regret, and Inference

Yinan Shen, Yichen Zhang, Wen-Xin Zhou

This work investigates the performance of the final iterate produced by stochastic gradient descent (SGD) under temporally dependent data. We consider two complementary sources of…

math.ST2024

Improved performance guarantees for Tukey's median

Stanislav Minsker, Yinan Shen

Is there a natural way to order data in dimension greater than one? The approach based on the notion of data depth, often associated with John Tukey, is among the most popular. Tuk…

math.ST2024

Online Quantile Regression

Yinan Shen, Dong Xia, Wen-Xin Zhou

This paper addresses the challenge of integrating sequentially arriving data within the quantile regression framework, where the number of features is allowed to grow with the numb…

math.ST2023★ 1 cited

Quantile and pseudo-Huber Tensor Decomposition

Yinan Shen, Dong Xia

This paper studies the computational and statistical aspects of quantile and pseudo-Huber tensor decomposition. The integrated investigation of computational and statistical issues…

math.ST2023

Computationally Efficient and Statistically Optimal Robust High-Dimensional Linear Regression

Yinan Shen, Jingyang Li, Jian-Feng Cai +1

High-dimensional linear regression under heavy-tailed noise or outlier corruption is challenging, both computationally and statistically. Convex approaches have been proven statist…

math.ST2022★ 1 cited

Computationally Efficient and Statistically Optimal Robust Low-rank Matrix and Tensor Estimation

Yinan Shen, Jingyang Li, Jian-Feng Cai +1

Low-rank matrix estimation under heavy-tailed noise is challenging, both computationally and statistically. Convex approaches have been proven statistically optimal but suffer from…