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Thomas Müller 0011
Person information
- affiliation: University of Freiburg, Department for Applied Mathematics, Germany
Other persons with the same name
- Thomas Müller — disambiguation page
- Thomas Müller 0001 — TU Munich, Faculty of Computer Science, Germany
- Thomas Müller 0002 — Eastphalia University of Applied Sciences, Braunschweig/Wolfenbüttel, Germany
- Thomas Müller 0003 — Friedrich Schiller University Jena, Institute of Computer Science, Germany
- Thomas Müller 0004 — Fraunhofer Institute for Optronics, System Technologies and Image Exploitation (IOSB), Karlsruhe, Germany
- Thomas Müller 0005 — Max Planck Institute for Astronomy, Heidelberg, Germany (and 1 more)
- Thomas Müller 0006 — University Hospital of Psychiatry, Bern, Switzerland
- Thomas Müller 0007 — Department of Philosophy, University of Konstanz, Germany (and 2 more)
- Thomas Müller 0008 — Daimler Research, Sindelfingen, Germany
- Thomas Müller 0009 — Google Research (and 2 more)
- Thomas Müller 0010 — Forschungszentrum Jülich, Germany (and 1 more)
- Thomas Müller 0012 — University of Karlsruhe, Germany
- Thomas Müller 0013 — NVIDIA Research, Zürich, Switzerland (and 2 more)
- Thomas Müller 0014 — Symanto Research, Nuremberg, Germany
- Thomas Müller 0015 — Mainz University of Applied Sciences, Germany
- Thomas Müller 0016 — Technical University Munich, Lehrstuhl für Rechnertechnik und Rechnerorganisation, Institute for Computer Science, Germany
- Thomas Müller 0017 — Goethe University and Senckenberg, Biodiversity and Climate Research Centre, Frankfurt, Germany
- Thomas Müller 0018 — University of Duisburg-Essen, Germany
- Thomas Müller 0019 — Technical University of Berlin, Institute of Ergonomics and Industrial Engineering, Germany
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2010 – 2019
- 2015
- [j2]Dietmar Kröner, Thomas Müller, Lena Maria Strehlau:
Traces for Functions of Bounded Variation on Manifolds with Applications to Conservation Laws on Manifolds with Boundary. SIAM J. Math. Anal. 47(5): 3944-3962 (2015) - 2014
- [j1]Jan Giesselmann, Thomas Müller:
Geometric error of finite volume schemes for conservation laws on evolving surfaces. Numerische Mathematik 128(3): 489-516 (2014)
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