activity
20182026
most citedOn the required number of electrodes for uniqueness and convex reformulation in an inverse coefficient problem

1 citations · 1 across the 8 of their papers we have counts for

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math.NA2018

Beyond the Bakushinskii veto: Regularising linear inverse problems without knowing the noise distribution

Bastian Harrach, Tim Jahn, Roland Potthast

This article deals with the solution of linear ill-posed equations in Hilbert spaces. Often, one only has a corrupted measurement of the right hand side at hand and the Bakushinski…

math.AP2018

Local uniqueness for an inverse boundary value problem with partial data

Bastian Harrach, Marcel Ullrich

In dimension , we prove a local uniqueness result for the potentials of the Schrödinger equation from partial boundary data. More precisely, we show that po…

math.NA2018

A learning-based method for solving ill-posed nonlinear inverse problems: a simulation study of Lung EIT

Jin Keun Seo, Kang Cheol Kim, Ariungerel Jargal +2

This paper proposes a new approach for solving ill-posed nonlinear inverse problems. For ease of explanation of the proposed approach, we use the example of lung electrical impedan…

math.AP2018

On localizing and concentrating electromagnetic fields

Bastian Harrach, Yi-Hsuan Lin, Hongyu Liu

We consider field localizing and concentration of electromagnetic waves governed by the time-harmonic anisotropic Maxwell system in a bounded domain. It is shown that there always…

math.AP2018

Monotonicity in inverse medium scattering on unbounded domains

Roland Griesmaier, Bastian Harrach

We discuss a time-harmonic inverse scattering problem for the Helmholtz equation with compactly supported penetrable and possibly inhomogeneous scattering objects in an unbounded h…