activity
20182022
most citedInverse random source scattering for the Helmholtz equation with attenuation

2 citations · 5 across the 9 of their papers we have counts for

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7 papers · 1 filter

math.AP20221 cited

Inverse scattering for the biharmonic wave equation with a random potential

Peijun Li, Xu Wang

We consider the inverse random potential scattering problem for the two- and three-dimensional biharmonic wave equation in lossy media. The potential is assumed to be a microlocall…

math.AP2021

An inverse random source problem for the biharmonic wave equation

Peijun Li, Xu Wang

This paper is concerned with an inverse source problem for the stochastic biharmonic operator wave equation. The driven source is assumed to be a microlocally isotropic Gaussian ra…

math.AP20211 cited

Inverse random potential scattering for elastic waves

Jianliang Li, Peijun Li, Xu Wang

This paper is concerned with the inverse elastic scattering problem for a random potential in three dimensions. Interpreted as a distribution, the potential is assumed to be a micr…

math.AP2020

Inverse Elastic Scattering for a Random Potential

Jianliang Li, Peijun Li, Xu Wang

This paper is concerned with an inverse scattering problem for the time-harmonic elastic wave equation with a random potential. Interpreted as a distribution, the potential is assu…

math.AP20201 cited

An inverse random source problem for Maxwell's equations

Peijun Li, Xu Wang

This paper is concerned with an inverse random source problem for the three-dimensional time-harmonic Maxwell equations. The source is assumed to be a centered complex-valued Gauss…

math.AP20192 cited

Inverse random source scattering for the Helmholtz equation with attenuation

Peijun Li, Xu Wang

In this paper, a new model is proposed for the inverse random source scattering problem of the Helmholtz equation with attenuation. The source is assumed to be driven by a fraction…