Recent progress in the Calderón problem with partial data Page 202 Contemporary
Mathematics Volume 615 , 2014 http://dx. doi. org/10.1090/conm/615/12245 Recent …

We consider Calderón's inverse problem with partial data in dimensions n≥ 3. If the
inaccessible part of the boundary satisfies a (conformal) flatness condition in one direction …

In this article we present three robust instability mechanisms for linear and nonlinear inverse
problems. All of these are based on strong compression properties (in the sense of singular …

In this short note, we provide a quantitative version of the classical Runge approximation
property for second-order elliptic operators. This relies on quantitative unique continuation …

We consider the problem of determining a polyhedral conductivity inclusion embedded in a
homogeneous isotropic medium from boundary measurements. We prove global Lipschitz …

We discuss the inverse problem of determining the, possibly anisotropic, conductivity of a
body $\Omega\subset\mathbb {R}^{n} $ when the so-called Neumann-to-Dirichlet map is …

We investigate a linearized Calderón problem in a two-dimensional bounded simply
connected domain. After extending the linearized problem for perturbations, we orthogonally …

Stability estimates for an inverse problem for Schrödinger operators at high frequencies from
arbitrary partial boundary measurements - IOPscience This site uses cookies. By continuing to …

In this article, we prove a stability estimate going from the Radon transform of a function with
limited angle-distance data to the L p norm of the function itself, under some conditions on …

Using a distributed representation formula of the Gateaux derivative of the Dirichlet-to-
Neumann map with respect to movements of a polygonal conductivity inclusion,[Beretta, et …