collaborators

5 papers

math.NA2024

Uniqueness, stability and algorithm for an inverse wave-number-dependent source problems

Mengjie Zhao, Suliang Si, Guanghui Hu

This paper is concerned with an inverse wavenumber/frequency-dependent source problem for the Helmholtz equation. In two and three dimensions, the unknown source term is supposed t…

math.AP2024

Increasing stability for inverse source problem with limited-aperture far field data at multi-frequencies

Ibtissem Ben Aïcha, Guanghui Hu, Suliang Si

We study the increasing stability of an inverse source problem for the Helmholtz equation from limited-aperture far field data at multiple wave numbers. The measurement data are gi…

math.AP2024

Increasing stability for inverse acoustic source problems in the time domain

Chun Liu, Suliang Si, Guanghui Hu +1

This paper is concerned with inverse source problems for the acoustic wave equation in the full space R^3, where the source term is compactly supported in both time and spatial var…

math.AP2024

Increasing stability in the n-dimensional inverse source problem with multi-frequencies

Suliang Si

In this paper, we show for the first time the increasing stability of the inverse source problem for the n-dimensional Helmholtz equation at multiple wave numbers, which is differe…

math.AP2024

Increasing stability for the inverse source problems in electrodynamics

Suliang Si

We are concerned with increasing stability in the inverse source problems for the time-dependent Maxwell equations in R^3 , where the source term is compactly supported in both tim…