2 citations · 3 across the 6 of their papers we have counts for
6 papers
A Weyl-type law for surface-localized eigenfunctions of the Maxwell transmission problem
Yan Jiang, Hongyu Liu, Kai Zhang +1
This work studies surface-localized transmission eigenfunctions for time-harmonic electromagnetic scattering. Prior results on this phenomenon are mostly qualitative, proving exist…
Inverse problems for a quasilinear hyperbolic equation with multiple unknowns
Yan Jiang, Hongyu Liu, Tianhao Ni +1
We propose and study several inverse boundary problems associated with a quasilinear hyperbolic equation of the form on a compact…
Inverse problems for nonlinear progressive waves
Yan Jiang, Hongyu Liu, Tianhao Ni +1
We propose and study several inverse problems associated with the nonlinear progressive waves that arise in infrasonic inversions. The nonlinear progressive equation (NPE) is of a…
Spectral patterns of elastic transmission eigenfunctions: boundary localisation, surface resonance and stress concentration
Yan Jiang, Hongyu Liu, Jiachuan Zhang +1
We present a comprehensive study of new discoveries on the spectral patterns of elastic transmission eigenfunctions, including boundary localisation, surface resonance, and stress…
Boundary localization of transmission eigenfunctions in spherically stratified media
Yan Jiang, Hongyu Liu, Jiachuan Zhang +1
Consider the transmission eigenvalue problem for and associated with , where is a ball in , . If and…
On new surface-localized transmission eigenmodes
Youjun Deng, Yan Jiang, Hongyu Liu +1
Consider the transmission eigenvalue problem \[ (Δ+k^2\mathbf{n}^2) w=0,\ \ (Δ+k^2)v=0\ \ \mbox{in}\ \ Ω;\quad w=v,\ \ \partial_νw=\partial_νv=0\ \ \mbox{on} \ \partialΩ. \] It is…