Dominik Hafemeyer

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20182020

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math.NA2018

Finite element error estimates in $L^{2}$ for regularized discrete approximations to the obstacle problem

Dominik Hafemeyer, Christian Kahle, Johannes Pfefferer

This work is concerned with quasi-optimal a-priori finite element error estimates for the obstacle problem in the $L^{2}$ -norm. The discrete approximations are introduced as solution…

math.NA2018

Bayesian identification of sound sources with the Helmholtz equation

Sebastian Engel, Dominik Hafemeyer, Christian Münch +1

In this work we discuss the problem of identifying sound sources from pressure measurements with a Bayesian approach. The acoustics are modelled by the Helmholtz equation and the g…

Finite element error estimates in L2 for regularized discrete approximations to the obstacle problem

Bayesian identification of sound sources with the Helmholtz equation

Finite element error estimates in $L^{2}$ for regularized discrete approximations to the obstacle problem