activity
20182023
most citedDetermining a stationary mean field game system from full/partial boundary measurement

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

collaborators

8 papers

math.OC2023★ 5 cited

Determining a stationary mean field game system from full/partial boundary measurement

Ming-Hui Ding, Hongyu Liu, Guang-Hui Zheng

In this paper, we propose and study the utilization of the Dirichlet-to-Neumann (DN) map to uniquely identify the discount functions and cost function in a stationary me…

math.AP2023

On inverse problems for several coupled PDE systems arising in mathematical biology

Ming-Hui Ding, Hongyu Liu, Guang-Hui Zheng

In this paper, we propose and study several inverse problems of identifying/determining unknown coefficients for a class of coupled PDE systems by measuring the average flux data o…

math-ph2022★ 4 cited

Shape reconstructions by using plasmon resonances with enhanced sensitivity

M. H. Ding, H. Y. Liu, G. H. Zheng

This paper investigates the shape reconstructions of sub-wavelength objects from near-field measurements in transverse electromagnetic scattering. This geometric inverse problem is…

math.NA2021

A general fractional total variation-Gaussian (GFTG) prior for Bayesian inverse problems

Li-Li Wang, Ming-Hui Ding, Guang-Hui Zheng

In this paper, we investigate the imaging inverse problem by employing an infinite-dimensional Bayesian inference method with a general fractional total variation-Gaussian (GFTG) p…

math.ST2021★ 1 cited

A Hadamard fractioal total variation-Gaussian (HFTG) prior for Bayesian inverse problems

Li-Li Wang, Ming-Hui Ding, Guang-Hui Zheng

This paper studies the infinite-dimensional Bayesian inference method with Hadamard fractional total variation-Gaussian (HFTG) prior for solving inverse problems. First, Hadamard f…

math.NA2021

Shape reconstructions by using plasmon resonances

Ming-Hui Ding, Hongyu Liu, Guang-Hui Zheng

We study the shape reconstruction of an inclusion from the {faraway} measurement of the associated electric field. This is an inverse problem of practical importance in biomedical…

math.AP2018

Identification of the degradation coefficient for an anomalous diffusion process in hydrology

Guang-Hui Zheng, Ming-Hui Ding

In hydrology, the degradation coefficient is one of the key parameters to describe the water quality change and to determine the water carrying capacity. This paper is devoted to i…

math.AP2018

Uniqueness of the inverse reaction coefficient problems for nonlocal diffusion models

Guang-Hui Zheng, Ming-Hui Ding

In this paper, we consider the inverse reaction coefficient problems (IRCPs) for nonlocal diffusion equation and multi-term time-fractional nonlocal diffusion equation from the ave…