Inverse boundary value problem for linear Schrödinger equation in two dimensions

Abstract

We relax the regularity condition on potentials of Schrödinger equations in the uniqueness results in \cite{EB} and \cite{IY2} for the inverse boundary value problem of determining a potential by Dirichlet-to-Neumann map.

8 pages

References in corpus (1)

• Partial Cauchy Data for General Second-Order Elliptic Operators in Two Dimensions

Cited by in corpus (3)

• Unique determination of potentials and semilinear terms of semilinear elliptic equations from partial Cauchy data
• Uniqueness for inverse boundary value problems by Dirichlet-to -Neumann map on subboundaries
• Inverse fixed energy scattering problem for the two-dimensional nonlinear Schroedinger operator