activity
20162026
most citedAn approximate empirical Bayesian method for large-scale linear-Gaussian inverse problems

8 citations · 16 across the 10 of their papers we have counts for

collaborators

10 papers

stat.ME2026

Bayesian factorization via shrinkage

Shicheng Liu, Qingping Zhou, Yanan Fan +1

Factor models are widely used for dimension reduction. Bayesian approaches to these models often place a prior on the factor loadings that allows for infinitely many factors, with…

stat.CO2024

Fused prior for large scale linear inverse problem with Gibbs bouncy particle sampler

Xiongwen Ke, Yanan Fan, Qingping Zhou

In this paper, we study Bayesian approach for solving large scale linear inverse problems arising in various scientific and engineering fields. We propose a fused prior w…

cs.LG2023★ 1 cited

Deep Unrolling Networks with Recurrent Momentum Acceleration for Nonlinear Inverse Problems

Qingping Zhou, Jiayu Qian, Junqi Tang +1

Combining the strengths of model-based iterative algorithms and data-driven deep learning solutions, deep unrolling networks (DuNets) have become a popular tool to solve inverse im…

eess.IV2023

MCDIP-ADMM: Overcoming Overfitting in DIP-based CT reconstruction

Chen Cheng, Qingping Zhou

This paper investigates the application of unsupervised learning methods for computed tomography (CT) reconstruction. To motivate our work, we review several existing priors, namel…

cs.CV2023★ 6 cited

Enhancing Electrical Impedance Tomography reconstruction using Learned Half-Quadratic Splitting Networks with Anderson Acceleration

Guixian Xu, Huihui Wang, Qingping Zhou

Electrical Impedance Tomography (EIT) is widely applied in medical diagnosis, industrial inspection, and environmental monitoring. Combining the physical principles of the imaging…

stat.CO2020

Inferring the unknown parameters in Differential Equation by Gaussian Process Regression with Constraint

Ying Zhou, Hongqiao Wang

Differential Equation (DE) is a commonly used modeling method in various scientific subjects such as finance and biology. The parameters in DE models often have interesting scienti…

math.NA2019

Bayesian inference and uncertainty quantification for image reconstruction with Poisson data

Qingping Zhou, Tengchao Yu, Xiaoqun Zhang +1

We provide a complete framework for performing infinite-dimensional Bayesian inference and uncertainty quantification for image reconstruction with Poisson data. In particular, we…

math.OC2019★ 1 cited

NLTG Priors in Medical Image: Nonlocal TV-Gaussian (NLTG) prior for Bayesian inverse problems with applications to Limited CT Reconstruction

Didi Lv, Qingping Zhou, Jae Kyu Choi +2

Bayesian inference methods have been widely applied in inverse problems, {largely due to their ability to characterize the uncertainty associated with the estimation results.} {In…

math.NA2017★ 8 cited

An approximate empirical Bayesian method for large-scale linear-Gaussian inverse problems

Qingping Zhou, Wenqing Liu, Jinglai Li +1

We study Bayesian inference methods for solving linear inverse problems, focusing on hierarchical formulations where the prior or the likelihood function depend on unspecified hype…

stat.CO2016

A hybrid adaptive MCMC algorithm in function spaces

Qingping Zhou, Zixi Hu, Zhewei Yao +1

The preconditioned Crank-Nicolson (pCN) method is a Markov Chain Monte Carlo (MCMC) scheme, specifically designed to perform Bayesian inferences in function spaces. Unlike many sta…