F
Friedemann Kemm
Researcher at Brandenburg University of Technology
Publications - 28
Citations - 1451
Friedemann Kemm is an academic researcher from Brandenburg University of Technology. The author has contributed to research in topics: Divergence (statistics) & Finite volume method. The author has an hindex of 8, co-authored 25 publications receiving 1251 citations. Previous affiliations of Friedemann Kemm include University of Stuttgart.
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Hyperbolic divergence cleaning for the MHD equations
Andreas Dedner,Friedemann Kemm,Dietmar Kröner,Claus-Dieter Munz,T. Schnitzer,Matthias Wesenberg +5 more
TL;DR: A new approach to the stabilization of numerical schemes in magnetohydrodynamic processes in which the divergence errors are transported to the domain boundaries with the maximal admissible speed and are damped at the same time is developed.
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A comparative study of TVD‐limiters—well‐known limiters and an introduction of new ones
TL;DR: In this article, a comparative study of TVD-limiters for standard finite volume schemes is presented, which includes also unsymmetrical limiter functions which depend on the local CFL-number.
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A simple diffuse interface approach for compressible flows around moving solids of arbitrary shape based on a reduced Baer-Nunziato model
TL;DR: A new diffuse interface model for the numerical simulation of inviscid compressible flows around fixed and moving solid bodies of arbitrary shape that proves that at the material interface, i.e. where the volume fraction jumps from unity to zero, the normal component of the fluid velocity assumes the value of the normal part of the solid velocity.
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On the Proper Setup of the Double Mach Reflection as a Test Case for the Resolution of Gas Dynamics Codes
TL;DR: In this article, the initial and boundary conditions as well as the size of the computational domain for the double Mach reflection problem when set up as a test for the resolution of an Euler scheme for gas dynamics are discussed.
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Heuristical and numerical considerations for the carbuncle phenomenon
TL;DR: This study identifies two main sources for the carbuncle: instability of the 1d shock position and low numerical viscosity on shear waves, and describes how higher order stabilizes the 1D shock Position and, thus, reduces thecarbuncle.