An optimal statistical and computational framework for generalized tensor estimation

R Han, R Willett, AR Zhang - The Annals of Statistics, 2022 - projecteuclid.org
An optimal statistical and computational framework for generalized tensor estimation Page 1 The
Annals of Statistics 2022, Vol. 50, No. 1, 1–29 https://doi.org/10.1214/21-AOS2061 © Institute of …

Efficient frameworks for generalized low-rank matrix bandit problems

Y Kang, CJ Hsieh, TCM Lee - Advances in Neural …, 2022 - proceedings.neurips.cc
In the stochastic contextual low-rank matrix bandit problem, the expected reward of an action
is given by the inner product between the action's feature matrix and some fixed, but initially …

Low-rank generalized linear bandit problems

Y Lu, A Meisami, A Tewari - International Conference on …, 2021 - proceedings.mlr.press
In a low-rank linear bandit problem, the reward of an action (represented by a matrix of size
$ d_1\times d_2 $) is the inner product between the action and an unknown low-rank matrix …

ISLET: Fast and optimal low-rank tensor regression via importance sketching

AR Zhang, Y Luo, G Raskutti, M Yuan - SIAM journal on mathematics of data …, 2020 - SIAM
In this paper, we develop a novel procedure for low-rank tensor regression, namely
Importance Sketching Low-rank Estimation for Tensors (ISLET). The central idea behind …

Profile GMM estimation of panel data models with interactive fixed effects

S Hong, L Su, T Jiang - Journal of Econometrics, 2023 - Elsevier
This paper studies panel data models with interactive fixed effects where the regressors are
allowed to be correlated with the idiosyncratic error terms. We propose a two-step profile …

High dimensional statistical estimation under uniformly dithered one-bit quantization

J Chen, CL Wang, MK Ng… - IEEE Transactions on …, 2023 - ieeexplore.ieee.org
In this paper, we propose a uniformly dithered 1-bit quantization scheme for high-
dimensional statistical estimation. The scheme contains truncation, dithering, and …

Inference for low-rank tensors—no need to debias

D Xia, AR Zhang, Y Zhou - The Annals of Statistics, 2022 - projecteuclid.org
Inference for low-rank tensors-no need to debias Page 1 The Annals of Statistics 2022, Vol. 50,
No. 2, 1220–1245 https://doi.org/10.1214/21-AOS2146 © Institute of Mathematical Statistics …

Bayesian regression with undirected network predictors with an application to brain connectome data

S Guha, A Rodriguez - Journal of the American Statistical …, 2021 - Taylor & Francis
This article focuses on the relationship between a measure of creativity and the human brain
network for subjects in a brain connectome dataset obtained using a diffusion weighted …

High-dimensional VARs with common factors

K Miao, PCB Phillips, L Su - Journal of Econometrics, 2023 - Elsevier
This paper studies high-dimensional vector autoregressions (VARs) augmented with
common factors that allow for strong cross-sectional dependence. Models of this type …

Low-Rank Matrix Estimation in the Presence of Change-Points

L Shi, G Wang, C Zou - Journal of Machine Learning Research, 2024 - jmlr.org
We consider a general trace regression model with multiple structural changes and propose
a universal approach for simultaneous exact or near-low-rank matrix recovery and change …