Dr. Paloma Schäfer Aguilar
Optimization
Working area(s)
Contact
aguilar@mathematik.tu-...
work +49 6151 16-23432
fax +49 6151 16-23445
Work
S4|10 126
Dolivostraße 15
64293
Darmstadt
Office Hour
By appointment
Research interests
- Optimal control problems with PDE constraints
- Nonlinear hyperbolic conservation laws
- Consistent numerical discretization schemes
Project
- Collaborative Research Centre/Transregio 154: „Mathematical Modelling, Simulation and Optimization of Gas Networks“
- Subproject A02: „Analysis and consistent numerical approximation of optimization problems for hyperbolic PDE models of gas networks.”
Publications
- P. Schäfer Aguilar: Numerical approximation of optimal control problems for hyperbolic conservation laws, PhD Thesis, Dr. Hut Verlag, 2021
- P. Schäfer Aguilar, S. Ulbrich: Convergence of numerical adjoint schemes arising from optimal boundary control problems of hyperbolic conservation laws, TRR154 Preprint 481, 2021
- P. Schäfer Aguilar, J. M. Schmitt, S. Ulbrich, M. Moos: On the numerical discretization of optimal control problems for conservation laws, Control and Cybernetics 2/2019, 2019 (special issue for Günter Leugering)
- SIAM OP 2021, virtual conference, Juli 21, 2021: Numerical approximation for optimal control problems of hyperbolic conservation laws
- Chemnitzer Seminar zur Optimalsteuerung 2020, Haus im Ennstal, Austria, February 10, 2020: Convergence of numerical adjoint schemes arising from optimal boundary control problems of hyperbolic conservation laws
- ICCOPT 2019 , Berlin, Germany, August 7, 2019: Numerical approximation for optimal control problems of hyperbolic conservation laws
- GAMM 2019, Vienna, Austria, February 20, 2019: Numerical approximation for optimal control problems of hyperbolic conservation laws
- Chemnitzer Seminar zur Optimalsteuerung 2019, Haus im Ennstal, Austria, February 11, 2019: Numerical approximation for optimal control problems of hyperbolic conservation laws
- ISMP 2018, Bordeaux, France, July 5, 2018: Numerical approximation for optimal control problems of conservation laws
- NumHyp2019, Malaga, Spain, June 2019: Numerical approximation for optimal control problems of conservation laws
| Mathematics I for computer science | Prof. Dr. Thomas Streicher | WiSe 2021/22 |
|
Mathematics IV for electrical engineering/ Mathematics III for computer science |
Prof. Dr. Stefan Ulbrich | SoSe 2021 |
|
Mathematics IV for electrical engineering/ Mathematics III for computer science |
Prof. Dr. Marc Pfetsch | SoSe 2020 |
|
Mathematics IV for electrical engineering/ Mathematics III for computer science |
Prof. Dr. Stefan Ulbrich | SoSe 2019 |
| Nonlinear Optimization | Prof. Dr. Winnifired Wollner | WiSe 2018/19 |
|
Mathematics IV for electrical engineering/ Mathematics III for computer science |
Prof Dr. Marc Pfetsch | SoSe 2018 |
| Nonlinear Optimization | Prof. Dr. Stefan Ulbrich | WiSe 2017/18 |
|
Mathematics IV for electrical engineering/ Mathematics III for computer science |
Prof. Dr. Stefan Ulbrich | SoSe 2017 |
| Mathematics III for engineering | Dr. habil. Christian Stinner | WiSe 2016/17 |
| Nonsmooth Analysis | Prof. Dr. Alexandra Schwartz | WiSe 2016/17 |