In this article, we study an inverse problem with local data for a linear polyharmonic operator
with several lower order tensorial perturbations. We consider our domain to have an …

This article offers a study of the Calderón type inverse problem of determining up to second
order coefficients of higher order elliptic operators. Here we show that it is possible to …

We consider the following perturbed polyharmonic operator L (x, D) L (x, D) of order 2 m
defined in a bounded domain Ω ⊂ R^ n, n ≥ 3 Ω⊂ R n, n≥ 3 with smooth boundary, as L …

We study inverse boundary problems for the magnetic Schrödinger operator with Hölder
continuous magnetic potentials and continuous electric potentials on a conformally …

Stability estimates for the inverse boundary value problem for the first order perturbation of the
biharmonic operator - ScienceDirect Skip to main contentSkip to article Elsevier logo Journals …

We consider a partial data inverse problem for a time-dependent convection-diffusion
equation on an admissible manifold. We prove that the time-dependent convection term and …

We establish a global uniqueness result for an inverse boundary problem with partial data
for the magnetic Schrödinger operator with a magnetic potential of class, and an electric …

In this paper, we consider a zeroth-order perturbation q (x) of the buckling operator Δ 2− κ Δ,
which can be uniquely determined by measuring the Dirichlet-to-Neumann data on the …

We consider the following perturbed polyharmonic operator $\Lc (x, D) $ of order $2 m $
defined in a bounded domain $\Omega\subset\mathbb {R}^ n, n\geq 3$ with smooth …