Held Lectures

Winter Term 2023/2024 (University of Konstanz)

  • Optimization II  (4h lecture)
  • Numerical Mathematics (4h lecture)
  • Oberseminar: Numerical Optimization

Summer Term 2023 (University of Konstanz)

  • Optimization I (2h lecture)
  • PDE-constrained Optimization (2h lecture)
  • Computer Course for Mathematicans (2h lecture)
  • Seminar: Advanced Topics in Numerical Optimization
  • Oberseminar

Winter Term 2022/2023 (University of Konstanz)

  • Optimization II  (4h lecture)
  • Optimization III  (2h lecture)
  • Oberseminar

Summer Term 2022 (University of Konstanz)

  • Optimization I  (2h lecture)
  • Computer Course for Mathematicians  (2h lecture)
  • Seminar "Numerical Optimization"
  • Oberseminar

Winter Term 2021/22 (University of Konstanz)

  • Numerical analysis (4h lecture)
  • Optimization II (4h lecture)
  • Seminar (topics in numerical optimization)

Summer Term 2021 (University of Konstanz)

  • Optimization I (2h lecture)
  • Optimization III (4h lecture)
  • Computer Application in Mathematics (2h lecture)

Winter Term 2020/21 (University of Konstanz)

  • Numerical analysis (4h lecture)
  • Optimization II (4h lecture)
  • Optimization VI (2h lecture)
  • Iterative Methods (2h lecture)
  • Optimization Peru 
  • Seminar "Advanced Methods in Optimization and Control"

Summer Term 2020 (University of Konstanz)

  • Optimization I (2h Vorlesung)
  • Oberseminar
  • Research semester (Stefan Volkwein)

Winter Term 2019/20 (University Konstanz)

  • Numerical analysis (4h lecture)
  • Optimization II (4h lecture)
  • Seminar Advanced Computational Methods in Control and Optimization

Summer Term 2019 (University of Konstanz)

  • Optimization I (2h lecture)
  • Optimization III (4h lecture)
  • Seminar Mathematische Methoden in den Ingenieurwissenschaften

Winter Term 2018/19 (University of Konstanz)

  • Optimization II (4h lecture)
  • Iterative Methoden zum Lösen großer lineare Gleichungssysteme (2h lecture)
  • Model reduction with POD (2h lecture)
  • Seminar Advanced Computational Methods in Control and Optimization

Summer Term 2018 (University of Konstanz)

  • Optimization I (2h lecture)
  • Numerics of partial differential equations II (4h lecture)
  • Seminar Optimal Control of Ordinary Differential Equations

Winter Term 2017/18 (University of Konstanz)

  • POD for linear-quadratic optimum control (2h lecture)
  • Theory and numerics of partial differential equations (4h lecture)
  • Iterative Methods for Linear Systems
  • Seminar Optimal Control of Engineering Problems

Summer Term 2017 (University of Konstanz)

  • Optimal Control or Differential Equations

Winter Term 2016/17 (University of Konstanz)

  • Theory and numerics of partial differential equations (4h lecture)
  • Optimization II (2h lecture)
  • Seminar Advanced Topics in Optimization

Summer Term 2016 (University of Konstanz)

  • Optimization (2h lecture)
  • Optimal control of elliptic differential equations (4h lecture)
  • Seminar Advanced Topics in Optimization

Winter Term 2015/16 (University of Konstanz)

  • Analysis III (4h lecture)
  • Numerical methods of constrained optimisation (2h lecture)

Summer Term 2015 (University of Konstanz)

  • Optimization (4h lecture)
  • Proseminar Numerical Analysis
  • Seminar Mixed-Integer Models in Nonlinear Optimisation

Winter Term 2014/15 (University of Konstanz)

  • Analysis III (4h lecture)
  • Numerical methods of constrained optimisation (2h lecture)
  • Oberseminar Numerics (2h Seminar)

Summer Term 2014 (University of Konstanz)

  • Analysis II (4h lecture)
  • Optimization (2h lecture)
  • Oberseminar Numerics (2h Seminar)

Winter Term 2013/14 (University of Konstanz)

  • Analysis I (twice 4h lecture)
  • Oberseminar Numerics (2h Seminar)

Summer Term 2013 (University of Konstanz)

  • Mathematics for Physics Students II (4h lecture)
  • Optimization (2h lecture)
  • Numerical Methods in Nonlinear Optimization (2h seminar)
  • Oberseminar Numerics (2h seminar)

Winter Term 2012/13 (University of Konstanz)

  • Numerical methods of constrained optimization (2h lecture)
  • Model Reduction with Proper Orthogonal Decomposition (2h lecture)
  • Optimal Control of Partial Differential Equations (2h seminar)
  • Oberseminar Numerics (2h seminar)

Summer Term 2012 (University of Konstanz)

  • Research semester

Winter Term 2011/12 (University of Konstanz)

  • Theory and Numerics of Partial Differential Equations (2h lecture)
  • Model reduction with Proper Orthogonal Decomposition (2h lecture)
  • Numerics (2h seminar with colleagues Prof. Junk and Prof. Schropp)
  • Oberseminar Numerics (2h seminar)

Summer Term 2011 (University of Konstanz)

  • Optimization (2h lecture)
  • Numerical methods of constrained optimization (2h lecture)
  • Numerics (2h seminar with colleagues Prof. Junk and Prof. Schropp)

Winter Term 2010/11 (University of Konstanz)

  • Theory and Numerics of Partial Differential Equations (2h lecture)
  • Optimal control of elliptic differential equations (2h lecture)
  • Optimal control of elliptic differential equations (1h exercise)
  • Numerics (2h seminar with colleagues Prof. Junk and Prof. Schropp)

Summer Term 2010 (University of Konstanz)

  • Numerics of ordinary differential equations (2h lecture)
  • Optimal Control (2h lecture)
  • Optimal Control (1h exercise)
  • Numerics (2h seminar with colleagues Prof. Junk and Prof. Schropp)

Winter Term 2009/10 (University of Konstanz)

  • Analysis III (4h lecture)
  • Model Reduction with Proper Orthogonal Decomposition (2h lecture)
  • Model reduction with Proper Orthogonal Decomposition (1h exercise)
  • Numerics (2h seminar with colleagues Prof. Junk and Prof. Schropp)
  • Analysis and Numerics (2h Proseminar with the colleague Prof. Junk)

Summer Term 2009 (University of Konstanz)

  • Analysis II (4h lecture)
  • Optimization (2h lecture)

Summer Term 2009 (Karl-Franzens University of Graz)

  • Lineare Algebra II (2h Proseminar)

Winter Term 2008/09 (Karl-Franzens University of Graz)

  • Numerical mathematics for student teachers (2h lecture)
  • Numerical mathematics for student teachers (1h proseminar)
  • Optimization II (4h lecture)

Summer Term 2008 (Karl-Franzens University of Graz)

  • Optimization I (4h lecture)
  • Applied numerical mathematics for computational sciences (4h lecture)
  • Applied numerical mathematics for computational sciences (2h proseminar)

Winter Term 2007/08 (Karl-Franzens University of Graz)

  • Numerical analysis II (4h lecture)
  • Model Reduction using Proper Orthogonal Decomposition (2h lecture)
  • Seminar for PhD students (2h seminar)

Summer Term 2007 (Karl-Franzens University of Graz)

  • Numerical analysis I (4h lecture)
  • Applied numerical mathematics for computational sciences (4h lecture)
  • Linear Algebra II (2h Proseminar)

Winter Term 2006/07 (Karl-Franzens University of Graz)

  • Numerical analysis II (4h lecture)
  • Lineare Algebra I (2h Proseminar)
  • Theory and numerics of finite elements (2h seminar)

Summer Term 2006 (Karl-Franzens University of Graz)

  • Numerics for student teachers (2h lecture)

Winter Term 2005/06 (Karl-Franzens University of Graz)

  • Instruction in scientific work in numerical mathematics 3 (2h conducting scientific work).
  • Numerical analysis 2 (4h Vorlesung)
  • Partial differential equations (2h proseminar)

Summer Term 2005 (Karl-Franzens University of Graz)

  • Guidance for scientific work in numerical mathematics II (2h conducting scientific work)
  • Numerical analysis I (4h lecture)
  • Numerical analysis I (2h Proseminar)

Winter Term 2004/05 (Karl-Franzens University of Graz)

  • Instruction for scientific work in numerical mathematics I (2h execution of scientific work)
  • Optimization II (4h lecture)
  • Seminar on optimization (2h seminar)

Summer Term 2004 (Karl-Franzens University of Graz)

Optimization I (4h lecture)

Summer Term 2004 (Graz University of Technology)

  • Numerical analysis II (3h Vorlesung)
  • Numerical analysis II (1h Übung)

Winter Term 2003/04 (Karl-Franzens University of Graz)

  • Optimization II
  • Numerical analysis II (2h Proseminar)
  • Seminar on Numerical Mathematics (2h seminar)

Winter Term 2003/04 (Graz University of Technology )

  • Numerical analysis I (3h lecture)
  • Numerical analysis I (1h tutorial)

Summer Term 2003 (Karl-Franzens University of Graz)

  • Numerical analysis I (4h lecture)
  • Numerical analysis I (2h Proseminar)

Winter Term 2002/03 (Karl-Franzens University of Graz)

  • Programming for student teachers (2h Proseminar)
  • Numerical Mathematics II (2h Proseminar)

Summer Term 2002 (Karl-Franzens University of Graz)

  • Numerical analysis I (2h Proseminar)

Winter Term 2001/02 (Karl-Franzens University of Graz)

  • Linear Algebra I (4h Proseminar)
  • Numerical Methods in Optimization (2h Proseminar)

Winter Term 2000/01 (Karl-Franzens University of Graz)

  • Numerical analysis (4h lecture)

Summer Term 2000 (Karl-Franzens University of Graz)

  • Numerics II (2h tutorial)

Winter Term 1999/00 (Karl-Franzens University of Graz)

  • Numerics I (2h tutorial)

Summer Term 1999 (Karl-Franzens University of Graz)

  • Practical course in numerical programming (2h tutorial)
  • Analytic geometry (2h tutorial)
  • Analysis II (2h tutorial)

Winter Term 1998/99 (Karl-Franzens University of Graz)

  • Linear Algebra (2h tutorial)

Summer Term 1998 (Karl-Franzens University of Graz)

  • Numerics II (2h tutorial)

Winter Term 1997/98 (Karl-Franzens University of Graz)

  • Numerics I (2h tutorial)

Summer Term 1997 (Berlin Institute of Technology)

  • Partial differential equations (2h tutorial)

Winter Term 1996/97 (Berlin Institute of Technology)

  • Advanced mathematics II for engineers (2h tutorial)
  • Functional Analysis II (2h tutorial)

Summer Term 1996 (Berlin Institute of Technology)

  • Numerical analysis I for engineers (4h tutorial)

Winter Term 1995/96 (Berlin Institute of Technology)

  • Numerical analysis II for engineers (4h Tutorial)

Summer Term 1995 (Berlin Institute of Technology)

  • Numerical analysis I for engineers (4h tutorial)

Winter Term 1994/95 (Berlin Institute of Technology)

  • Advanced mathematics 2 for engineers (2h tutorial)
  • Numerics of variational inequalities (2h Seminar)

Summer Term 1994 (Berlin Institute of Technology)

  • Advanced mathematics 2 for engineers (2h tutorial)
  • Seminar on optimization (2h seminar)