collaborators

6 papers

math.AP2026

Robust shape reconstruction of elastic impenetrable scatterers via monotonicity spectral sampling methods

Mengjiao Bai, Huaian Diao, Weisheng Zhou

Reconstructing the location and shape of an unknown impenetrable scatterer from far-field measurements is a fundamental inverse problem in elastic scattering. In this paper, we pro…

math.AP2026

Localized gradient enhancement near anisotropic electromagnetic scatterers

Weisheng Zhou, Huaian Diao, Hongyu Liu

This work investigates time-harmonic electromagnetic scattering governed by the Maxwell system, where bounded anisotropic scatterers are embedded in a homogeneous electromagnetic b…

math-ph2025

Stress concentration via quasi-Minnaert resonance in bubble-elastic structures and applications

Ruixiang Tang, Huaian Diao, Hongyu Liu +1

Stress concentration in bubble-elastic scattering scenarios has significant applications in engineering blasting and medical treatments. This study provides a comprehensive mathema…

physics.optics2025

Quasi-Minnaert Resonances in High-contrast acoustic Structures and Applications to Invisibility Cloaking

Weisheng Zhou, Huaian Diao, Hongyu Liu

This paper investigates a novel quasi-Minnaert resonance phenomenon in acoustic wave propagation through high-contrast medium in both two and three dimensions, occurring in the sub…

math.AP2025

Inverse elastic obstacle scattering problems by monotonicity method

Mengjiao Bai, Huaian Diao, Weisheng Zhou

We consider the elastic wave scattering problem involving rigid obstacles. This work addresses the inverse problem of reconstructing the position and shape of such obstacles using…

math.AP2025

Quasi-Minnaert Resonances in 2D Elastic Wave Scattering with Applications

Huaian Diao, Kaixin Lu, Ruixiang Tang +1

In our earlier work [13], we introduced a novel quasi-Minnaert resonance for three-dimensional elastic wave scattering in the sub-wavelength regime. Therein, we provided a rigorous…