Research Interests

  • Nonsmooth Optimization
  • Optimal Control Problems
  • Optimization with PDE Constraints
  • Reduced Order Models
  • Finite Plasticity
Spieltheorie Prof. Dr. A. Schwartz Summer Term 20
Mathematik II BI Prof. Dr. W. Wollner Summer Term 20
Mathematik I MB Prof. Dr. C. Stinner Winter Term 2019/20
Mathematik II BI Prof. Dr. C. Stinner Summer Term 19
Mathematik I BI Prof. Dr. C. Stinner Winter Term 2018/19
Spieltheorie Prof. Dr. A. Schwartz Summer Term 2018
Mathematische Programme
mit Gleichgewichtsrestriktionen
Prof. Dr. A. Schwartz Winter Term 2017/18
Einführung in die mathematische Software PD. Dr. A. Paffenholz Winter Term 2017/18
Lecture of the Collaborative Research Centre 666:
Innovative Steel Metal Products –
From Conceptual Design to Final Component
Prof. Dr. M. Pfetsch
Prof. Dr. S. Ulbrich
Winter Term 2016/17

Collaborative Research Centre 666: “Integral sheet metal design with higher order bifurcations – Development, Production, Evaluation”

  • Subproject A6: Simulation-based optimization methods for the deep drawing of branched structures
  • Chemnitzer Seminar zur Optimalsteuerung 2020, Haus im Ennstal, Austria, Februrary 09, 2020: Optimization of finite elastoplasticity problems using reduced order models
  • FGS 2019, Nice, France, September 17, 2019: Numerical Solution Strategies for Finite Plasticity in the Context of Optimal Control
  • ICCOPT 2019, Berlin, Germany, August 07, 2019: Numerical Solution Strategies for the ElastoplasticityProblem with Finite Deformations
  • ISMP 2018, Bordeaux, France, June 03, 2018: Optimal Control of Elastoplasticity Problems with Finite Deformations
  • GAMM 2018, Munich, Germany, March 20, 2018: Optimization of Deep Drawing Processes by Optimal Control of Elastoplasticity Problems with Finite Deformations
  • FGI 2017, Paderborn, Germany, September 26, 2017: Optimal Control of Elastoplastitcity Problems with Finite Deformations and Application to Deep Drawing Processes
  • Women in PDEs, Karlsruhe, Germany, April 27, 2017: Simulation-based Optimization of Deep-Drawing Processes

Mathematical programs with complementarity constraints with application to the optimization of contact problems