Numerische Mathematik

  1. Universität
  2. Fakultäten
  3. Mathematisch-Naturwissenschaftlich-Technische Fakultät
  4. Institut für Mathematik
  5. Lehrstühle
  6. Numerische Mathematik
  7. Team
  8. Christoph Zimmer

Dr. Christoph Zimmer

Wissenschaftlicher Mitarbeiter
Numerische Mathematik
Telefon: +49 821 598-3931
E-Mail: christoph.zimmer@math.uni-augsburg.de
Raum: 2316 (I)
Sprechzeiten: nach Vereinbarung
Adresse: Universitätsstraße 12a, 86159 Augsburg

Publikationen

[1]

 R. Altmann and C. Zimmer. Runge-Kutta methods for linear semi-explicit operator differential-algebraic equations. Math. Comp., Vol. 87, 2018, pp. 149–174.
[2]

A. Moses Badlyan and C. Zimmer. Operator-GENERIC formulation of thermodynamics of irreversible processes. ArXiv Preprint 1807.09822, 2018.

[3]

 R. Altmann and C. Zimmer. On the smoothing property of linear delay partial differential equations. J. Math. Anal. Appl., Vol. 467, 2018, pp. 916–934.

[4]

 R. Altmann and C. Zimmer. Time discretization schemes for hyperbolic systems on networks by ε-expansion. ArXiv Preprint 1810.04278, 2018 (also Oberwolfach Preprint 2019-03).

[5]

 R. Altmann and C. Zimmer. Exponential integrators for semi-linear parabolic problems with linear constraints. In Progress in Differential-Algebraic Equations II, Springer, Cham, 2020, pp. 137–164.

[6]

 R. Altmann and C. Zimmer. Singular perturbation results for linear partial differential-algebraic equations of hyperbolic type. J. Math. Anal. Appl., Vol. 511(2), 2022, 126095.

[7]

 R. Altmann, B. Kovács, and C. Zimmer. Bulk-surface Lie splitting for parabolic problems with dynamic boundary conditions. IMA J. Numer. Anal., drac002, 2022.

[8]

 R. Altmann and C. Zimmer. Dissipation-preserving discretization of the Cahn-Hilliard equation with dynamic boundary conditions. ArXiv Preprint 2203.15097, 2022.

 

Thesen

[Th1] C. Zimmer. Adaptive Simulation eines Elastischen Pendels. Bachelorarbeit, TU Berlin, 2013.
[Th2] C. Zimmer. Theorie und Numerik von Linearen Operator-Differentiell-Algebraischen Gleichungen mit Zeitverzögertem Term. Masterarbeit, TU Berlin, 2015.
[Th3] C. Zimmer. Temporal Discretization of Constrained Partial Differential Equations. Dissertation, TU Berlin, 2021

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