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 work we study the phenomenon of increasing stability in the inverse boundary value
problem for the Schrödinger equation. This problem was previously considered by Isakov in …

We derive some bounds which can be viewed as an evidence of increasing stability in the
problem of recovering the potential coefficient in the Schr\" odinger equation from the …

We give new global stability estimates for monochromatic inverse acoustic scattering. These
estimates essentially improve estimates of [P. Hähner, T. Hohage, SIAM J. Math. Anal., 33 …

In this work we study the optimality of increasing stability of the inverse boundary value
problem (IBVP) for the Schrödinger equation. The rigorous justification of increasing …

In this article, we discuss quantitative Runge approximation properties for the acoustic
Helmholtz equation and prove stability improvement results in the high frequency limit for an …

In this article, we study the increasing stability property for the determination of the potential
in the Schrödinger equation from partial data. We shall assume that the inaccessible part of …

We deal with the stability issue for the determination of outgoing time-harmonic acoustic
waves from their far-field patterns. We are especially interested in keeping as explicit as …

Motivated by the recent work of Abraham and Nickl on the statistical Calderón problem [2],
we revisit the increasing stability phenomenon in the inverse boundary value problem for the …

To show increasing stability in the problem of recovering potential c∈ C¹ (Ω) in the
Schrödinger equation with the given partial Cauchy data when energy frequency k is …