M
Matthias Sonntag
Researcher at University of Stuttgart
Publications - 10
Citations - 285
Matthias Sonntag is an academic researcher from University of Stuttgart. The author has contributed to research in topics: Discontinuous Galerkin method & Shock (mechanics). The author has an hindex of 6, co-authored 10 publications receiving 166 citations. Previous affiliations of Matthias Sonntag include RWTH Aachen University & Kaiserslautern University of Technology.
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Journal ArticleDOI
Efficient Parallelization of a Shock Capturing for Discontinuous Galerkin Methods using Finite Volume Sub-cells
TL;DR: This approach combines the good properties of the Discontinuous Galerkin method in smooth parts of the flow with the perfect properties of a total variation diminishing finite volume method for resolving shocks without spurious oscillations.
Book ChapterDOI
Shock Capturing for Discontinuous Galerkin Methods using Finite Volume Subcells
TL;DR: This approach combines the good properties of the discontinuous Galerkin method in smooth parts of the flow with the perfect properties of a total variation diminishing finite volume method for resolving shocks without spurious oscillations.
Journal ArticleDOI
FLEXI: A high order discontinuous Galerkin framework for hyperbolic–parabolic conservation laws
Nico Krais,Andrea Beck,Thomas Bolemann,Hannes Frank,David Flad,Gregor J. Gassner,Florian Hindenlang,Malte Hoffmann,Thomas Kuhn,Matthias Sonntag,Claus-Dieter Munz +10 more
TL;DR: The FLEXI framework is presented, a HO consistent, open-source simulation tool chain for solving the compressible Navier-Stokes equations in a high performance computing setting.
Posted Content
FLEXI: A high order discontinuous Galerkin framework for hyperbolic-parabolic conservation laws
Nico Krais,Andrea Beck,Thomas Bolemann,Hannes Frank,David Flad,Gregor J. Gassner,Florian Hindenlang,Malte Hoffmann,Thomas Kuhn,Matthias Sonntag,Claus-Dieter Munz +10 more
TL;DR: The FLEXI framework as discussed by the authors is an open-source simulation tool for solving the Navier-Stokes equations in a high performance computing setting with high order discretization.