activity
20122026
most citedStatistical and computational trade-offs in estimation of sparse principal components

60 citations · 111 across the 14 of their papers we have counts for

collaborators

22 papers

stat.ME2026

High-dimensional sparsity-adaptive multiple change-point detection

Hyeyoung Maeng, Tengyao Wang, Piotr Fryzlewicz

We introduce a method for detecting multiple change-points in the mean of a high-dimensional data sequence. Unlike existing top-down (i.e. divisive) algorithms, we adopt a bottom-u…

stat.ML2025

Optimal In-context Adaptivity and Distributional Robustness of Transformers

Tianyi Ma, Tengyao Wang, Richard J. Samworth

We study in-context learning problems where a Transformer is pretrained on tasks drawn from a mixture distribution , called the pretraining prior,…

stat.ME2025

Deep learning with missing data

Tianyi Ma, Tengyao Wang, Richard J. Samworth

In the context of multivariate nonparametric regression with missing covariates, we propose Pattern Embedded Neural Networks (PENNs), which can be applied in conjunction with any e…

math.ST2024

Estimation beyond Missing (Completely) at Random

Tianyi Ma, Kabir A. Verchand, Thomas B. Berrett +2

We study the effects of missingness on the estimation of population parameters. Moving beyond restrictive missing completely at random (MCAR) assumptions, we first formulate a miss…

stat.ME2023

SpreadDetect: Detection of spreading change in a network over time

Hanqing Cai, Tengyao Wang

Change-point analysis has been successfully applied to the detect changes in multivariate data streams over time. In many applications, when data are observed over a graph/network,…

math.ST2023★ 1 cited

Robust mean change point testing in high-dimensional data with heavy tails

Mengchu Li, Yudong Chen, Tengyao Wang +1

We study mean change point testing problems for high-dimensional data, with exponentially- or polynomially-decaying tails. In each case, depending on the -norm of the mean…

stat.ME2023

Sharp-SSL: Selective high-dimensional axis-aligned random projections for semi-supervised learning

Tengyao Wang, Edgar Dobriban, Milana Gataric +1

We propose a new method for high-dimensional semi-supervised learning problems based on the careful aggregation of the results of a low-dimensional procedure applied to many axis-a…

math.ST2022★ 1 cited

Sparse change detection in high-dimensional linear regression

Fengnan Gao, Tengyao Wang

We introduce a new methodology 'charcoal' for estimating the location of sparse changes in high-dimensional linear regression coefficients, without assuming that those coefficients…

stat.ME2021

Inference in high-dimensional online changepoint detection

Yudong Chen, Tengyao Wang, Richard J. Samworth

We introduce and study two new inferential challenges associated with the sequential detection of change in a high-dimensional mean vector. First, we seek a confidence interval for…

stat.ME2021

High-dimensional changepoint estimation with heterogeneous missingness

Bertille Follain, Tengyao Wang, Richard J. Samworth

We propose a new method for changepoint estimation in partially-observed, high-dimensional time series that undergo a simultaneous change in mean in a sparse subset of coordinates.…

stat.ME2021★ 1 cited

Estimation of high-dimensional change-points under a group sparsity structure

Hanqing Cai, Tengyao Wang

Change-points are a routine feature of 'big data' observed in the form of high-dimensional data streams. In many such data streams, the component series possess group structures an…

eess.IV2020★ 6 cited

AIM 2020 Challenge on Rendering Realistic Bokeh

Andrey Ignatov, Radu Timofte, Ming Qian +32

This paper reviews the second AIM realistic bokeh effect rendering challenge and provides the description of the proposed solutions and results. The participating teams were solvin…

math.ST2020★ 1 cited

Two-sample testing of high-dimensional linear regression coefficients via complementary sketching

Fengnan Gao, Tengyao Wang

We introduce a new method for two-sample testing of high-dimensional linear regression coefficients without assuming that those coefficients are individually estimable. The procedu…

stat.ME2020

High-dimensional, multiscale online changepoint detection

Yudong Chen, Tengyao Wang, Richard J. Samworth

We introduce a new method for high-dimensional, online changepoint detection in settings where a -variate Gaussian data stream may undergo a change in mean. The procedure works…

stat.ME2019

High-dimensional principal component analysis with heterogeneous missingness

Ziwei Zhu, Tengyao Wang, Richard J. Samworth

We study the problem of high-dimensional Principal Component Analysis (PCA) with missing observations. In simple, homogeneous missingness settings with a noise level of constant or…

stat.ME2017

Sparse principal component analysis via axis-aligned random projections

Milana Gataric, Tengyao Wang, Richard J. Samworth

We introduce a new method for sparse principal component analysis, based on the aggregation of eigenvector information from carefully-selected axis-aligned random projections of th…

math.ST2017

Isotonic regression in general dimensions

Qiyang Han, Tengyao Wang, Sabyasachi Chatterjee +1

We study the least squares regression function estimator over the class of real-valued functions on that are increasing in each coordinate. For uniformly bounded signals…

stat.ME2016

High-dimensional changepoint estimation via sparse projection

Tengyao Wang, Richard J. Samworth

Changepoints are a very common feature of Big Data that arrive in the form of a data stream. In this paper, we study high-dimensional time series in which, at certain time points,…

cs.LG2016★ 18 cited

Average-case Hardness of RIP Certification

Tengyao Wang, Quentin Berthet, Yaniv Plan

The restricted isometry property (RIP) for design matrices gives guarantees for optimal recovery in sparse linear models. It is of high interest in compressed sensing and statistic…

math.ST2014★ 60 cited

Statistical and computational trade-offs in estimation of sparse principal components

Tengyao Wang, Quentin Berthet, Richard J. Samworth

In recent years, sparse principal component analysis has emerged as an extremely popular dimension reduction technique for high-dimensional data. The theoretical challenge, in the…

math.ST2014★ 5 cited

A useful variant of the Davis--Kahan theorem for statisticians

Yi Yu, Tengyao Wang, Richard J. Samworth

The Davis--Kahan theorem is used in the analysis of many statistical procedures to bound the distance between subspaces spanned by population eigenvectors and their sample versions…

cs.LG2012★ 18 cited

Multiple Identifications in Multi-Armed Bandits

Sébastien Bubeck, Tengyao Wang, Nitin Viswanathan

We study the problem of identifying the top arms in a multi-armed bandit game. Our proposed solution relies on a new algorithm based on successive rejects of the seemingly bad…