We prove that the electromagnetic material parameters are uniquely determined by
boundary measurements for the time-harmonic Maxwell equations in certain anisotropic …

We prove a uniqueness theorem for an inverse boundary value problem for the Maxwell
system with boundary data assumed known only in part of the boundary. We assume that …

This paper is concerned with the direct and inverse scattering of time-harmonic
electromagnetic waves from bi-anisotropic media. For the direct problem, we establish an …

In this paper, the elastic Dirichlet-to-Neumann map $\Xi_g $ is studied for the stationary
elasticity system in a compact Riemannian manifold $(\Omega, g) $ with smooth boundary …

In this paper we prove uniqueness for an inverse boundary value problem (IBVP) arising in
electrodynamics. We assume that the electromagnetic properties of the medium, namely the …

In this paper, we show how chiral materials are realized by embedding chiral objects
(helices) in an isotropic medium. More precisely, we derive the Drude--Born--Fedorov …

In this paper we complete the proof that the material parameters can be obtained for a chiral
electromagnetic body from the boundary admittance map. We prove that from the admittance …

We consider the inverse boundary value problem for Maxwell's equations that takes into
account the chirality of a body in ${\mathbb R}^ 3$. More precisely, we show that knowledge …

A uniqueness result for the recovery of the electric and magnetic coefficients in the time-
harmonic Maxwell equations from local boundary measurements is proven. No special …

We study the recovery of piecewise analytic density and stiffness tensor of a three-
dimensional domain from the local dynamical Dirichlet-to-Neumann map. We give global …