This image shows Maria Alkämper

Maria Alkämper

M. Sc.

Research assistant
Institute of Applied Analysis and Numerical Simulation
Chair of Applied Mathematics

Contact

Pfaffenwaldring 57
70569 Stuttgart
Deutschland
Room: 7.164

  1. 2023

    1. M. Alkämper, J. Magiera, and C. Rohde, “An Interface Preserving Moving Mesh in Multiple Space Dimensions,” accepted by ACM Trans. Math. Softw., vol. abs/2112.11956, 2023, doi: https://dl.acm.org/doi/10.1145/3630000.
  2. 2018

    1. C. Chalons, J. Magiera, C. Rohde, and M. Wiebe, “A finite-volume tracking scheme for two-phase compressible flow,” Springer Proc. Math. Stat., pp. 309--322, 2018, doi: https://doi.org/10.1007/978-3-319-91545-6_25.
  3. 2017

    1. S. Funke, T. Mendel, A. Miller, S. Storandt, and M. Wiebe, “Map Simplification with Topology Constraints: Exactly and in Practice,” in Proceedings of the Ninteenth Workshop on Algorithm Engineering and  Experiments, ALENEX 2017, Barcelona, Spain, Hotel Porta Fira, January  17-18, 2017., in Proceedings of the Ninteenth Workshop on Algorithm Engineering and  Experiments, ALENEX 2017, Barcelona, Spain, Hotel Porta Fira, January  17-18, 2017. 2017, pp. 185--196. doi: 10.1137/1.9781611974768.15.
    2. C. Chalons, C. Rohde, and M. Wiebe, “A finite volume method for undercompressive shock waves in two space dimensions,” ESAIM Math. Model. Numer. Anal., vol. 51, no. 5, Art. no. 5, Sep. 2017, doi: https://doi.org/10.1051/m2an/2017027.
  4. 2012

    1. J. Giesselmann and M. Wiebe, “Finite volume schemes for balance laws on time-dependent surfaces,” in Numerical Methods for Hyperbolic Equations, E. Vasquez-Cendon, A. Hidalgo, P. Garcia Navarro, and L. Cea, Eds., in Numerical Methods for Hyperbolic Equations. Taylor and Francis Group, 2012.
  5. 2007

    1. H. Schmidt, M. Wiebe, B. Dittes, and M. Grundmann, “Meyer-Neldel rule in ZnO,” Applied Physics Letters, vol. 91, no. 23, Art. no. 23, 2007, doi: http://dx.doi.org/10.1063/1.2819603.
  Assistance to...

Summer Term 2022

Winter Term 2021/22:

Summer Term 2021:

Winter Term 2020/21:
Winter Term 2019/20:
Summer Term 2019:
  • Numerische Grundlagen 
Winter Term 2018/19:
  • Partielle Differentialgleichungen (Modellierung, Analysis, Simulation)
Summer Term 2018:
  • Numerische Mathematik 2
Winter Term 2017/18:
  • Einführung in die Numerik partieller Differentialgleichungen
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