We study uniqueness of the recovery of a time-dependent magnetic vector valued potential
and an electric scalar-valued potential on a Riemannian manifold from the knowledge of the …

This paper is concerned with inverse acoustic source problems in an unbounded domain
with dynamical boundary surface data of Dirichlet kind. The measurement data are taken at …

In this paper, we investigate inverse source problems for a wide range of PDEs of parabolic
and hyperbolic types as well as time-fractional evolution equations by partial interior …

We study an inverse problem of determining a time-dependent damping coefficient and
potential appearing in the wave equation in a compact Riemannian manifold of dimension …

We prove that the real-valued electric potential q∈ L max (2, 3 n/5)(Ω) of the Dirichlet
Laplacian-Δ+ q acting in a bounded domain Ω⊂ R n, n≥ 3, is uniquely determined by the …

We study the problem of unique recovery of a nonsmooth one-form A and a scalar function q
from the Dirichlet to Neumann map, A,q, of a hyperbolic equation on a Riemannian manifold …

We study the problem of determining uniquely a time-dependent singular potential $ q $,
appearing in the wave equation $\partial_t^ 2u-\Delta_x u+ q (t, x) u= 0$ in $ Q=(0 …

We establish uniqueness and stability results for the inverse spectral problem of recovering
the magnetic field and the electric potential in a Riemannian manifold from the knowledge of …

Based on the three-ball inequality and the doubling inequality established in [24], we
quantify the strong unique continuation for an elliptic operator with unbounded lower order …

arXiv:2311.18642v1 [math.AP] 30 Nov 2023 Page 1 arXiv:2311.18642v1 [math.AP] 30 Nov 2023
STABILITY OF DETERMINING A DIRICHLET-LAPLACE-BELTRAMI OPERATOR FROM ITS …