We study the distribution of resonances for smooth strictly convex obstacles under general boundary conditions. We show that under a pinched curvature condition for the boundary of the obstacle, the resonances are separated into cubic bands and the distribution in each bands satisfies Weyl's law.
General boundary conditions for a Boussinesq model with varying bathymetry
On a reaction-diffusion virus model with general boundary conditions in heterogeneous environments
Scattering resonances on truncated cones
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