activity
20232026
most citedOn scattering behavior of corner domains with anisotropic inhomogeneities

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

collaborators

5 papers

math.AP2026

Multiphase quadrature domains (existence and uniqueness)

Pu-Zhao Kow, Henrik Shahgholian, Tomas Sjödin

The primary goal of this paper is to give a precise definition and prove existence and uniqueness of multiphase quadrature domains for subharmonic functions, ensuring that the pres…

math.AP2025

On scattering behavior of corner domains with anisotropic inhomogeneities: part II

Pu-Zhao Kow, Mikko Salo, Henrik Shahgholian

We study the scattering behavior of an anisotropic inhomogeneous Lipschitz medium at a fixed wave number, continuing our previous work [SIAM J. Math. Anal., 56(4):4834-4853, 2024]…

math.AP2025

A free boundary approach to non-scattering obstacles with vanishing contrast

Mikko Salo, Henrik Shahgholian

Motivated by questions in inverse scattering theory, we develop free boundary methods in obstacle problems where both the solution and the right hand side of the equation may have…

math.AP2024★ 1 cited

Multi-phase -quadrature domains and applications to acoustic waves and magnetic fields

Pu-Zhao Kow, Henrik Shahgholian

The primary objective of this paper is to explore the multi-phase variant of quadrature domains associated with the Helmholtz equation, commonly referred to as -quadrature domai…

math.AP2023★ 8 cited

On scattering behavior of corner domains with anisotropic inhomogeneities

Pu-Zhao Kow, Mikko Salo, Henrik Shahgholian

This paper investigates the possible scattering and non-scattering behavior of an anisotropic and inhomogeneous Lipschitz medium at a fixed wave number and with a single incident f…