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most citedA Mean Field Approach to Empirical Bayes Estimation in High-dimensional Linear Regression

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math.ST2026

Joint parameters estimation in cubic tensor model

Sumit Mukherjee, Arnab Sen, Qiang Wu

We study joint parameter estimation from a single observation in high-dimensional Gibbs measures with cubic tensor interactions, motivated by dense ERGMs, arithmetic-progression mo…

math.ST20262 cited

A Mean Field Approach to Empirical Bayes Estimation in High-dimensional Linear Regression

Sumit Mukherjee, Bodhisattva Sen, Subhabrata Sen

We study empirical Bayes estimation in high-dimensional linear regression. To facilitate computationally efficient estimation of the underlying prior, we adopt a variational empiri…

math.ST2026

Joint Estimation in Potts Model

Somabha Mukherjee, Sumit Mukherjee, Sayar Karmakar

In this paper, we study estimation of parameters in a two-parameter Potts model with colors and coupling matrix . We characterize concrete sufficient conditions for existe…

math.ST2025

Inference on Gaussian mixture models with dependent labels

Seunghyun Lee, Rajarshi Mukherjee, Sumit Mukherjee

Gaussian mixture models are widely used to model data generated from multiple latent sources. Despite its popularity, most theoretical research assumes that the labels are either i…

math.ST2025

CLT in high-dimensional Bayesian linear regression with low SNR

Seunghyun Lee, Nabarun Deb, Sumit Mukherjee

We study central limit theorems for linear statistics in high-dimensional Bayesian linear regression with product priors. Unlike the existing literature where the focus is on poste…

math.ST2025

Variational Inference for Latent Variable Models in High Dimensions

Chenyang Zhong, Sumit Mukherjee, Bodhisattva Sen

Variational inference (VI) is a popular method for approximating intractable posterior distributions in Bayesian inference and probabilistic machine learning. In this paper, we int…