activity
20162023
most citedInverse moving source problems in electrodynamics

16 citations · 41 across the 20 of their papers we have counts for

collaborators
Showing 2018Show all

7 papers · 1 filter

math.AP2018

Uniqueness to Inverse Acoustic and Electromagnetic Scattering From Locally Perturbed Rough Surfaces

Yu Zhao, Guanghui Hu, Baoqiang Yan

In this paper, we consider inverse time-harmonic acoustic and electromagnetic scattering from locally perturbed rough surfaces in three dimensions. The scattering interface is supp…

math.AP2018★ 16 cited

Inverse moving source problems in electrodynamics

Guanghui Hu, Yavar Kian, Peijun Li +1

This paper is concerned with the uniqueness on two inverse moving source problems in electrodynamics with partial boundary data. We show that (1) if the temporal source function is…

math.AP2018

Uniqueness and stability for the recovery of a time-dependent source in elastodynamics

Guanghui Hu, Yavar Kian

This paper is concerned with inverse source problems for the time-dependent Lamé system in an unbounded domain corresponding to the exterior of a bounded cavity or the full space $…

math.AP2018

Unique determination of a penetrable scatterer of rectangular type for inverse Maxwell equations by a single incoming wave

Guanghui Hu, Long Li, Jun Zou

This work is concerned with an inverse electromagnetic scattering problem in two dimensions. We prove that in the TE polarization case, the knowledge of the electric far-field patt…

math.NA2018

An Efficient Steady-State Solver for Microflows with High-Order Moment Model

Zhicheng Hu, Guanghui Hu

In [Z. Hu, R. Li, and Z. Qiao. Acceleration for microflow simulations of high-order moment models by using lower-order model correction. J. Comput. Phys., 327:225-244, 2016], it ha…

math.NA2018

A direct imaging method for inverse elastic scattering by unbounded rigid rough surfaces

Guanghui Hu, Xiaoli Liu, Bo Zhang +1

This paper is concerned with the inverse time-harmonic elastic scattering problem of recovering unbounded rough surfaces in two dimensions. We assume that elastic plane waves with…