M. Sc. Malte Winckler
Fakultät für Mathematik
Room: WSC-S-4.06, +49 201 183 3178
- Numerical Analysis of Partial Differential Equations
- Maxwell's Equations and variational inequalities
- Shape optimization
- DFG SPP 1962: Priority Programme Project 22 Non-smooth and Complementarity-based Distributed Parameter Systems: Simulation and Hierarchical Optimization, Principal Investigator: Prof. Dr. Irwin Yousept.
 Sven Leyffer and Paul Manns and Malte Winckler: Convergence of Sum-Up Rounding Schemes for Cloaking Problems governed by the Helmholtz equations, Computational Optimization and Applications, to appear, 2020.
 Malte Winckler and Irwin Yousept: Hyperbolic Maxwell variational inequalities in type-II superconductivity, accepted in SPP1962 Special Issue, Birkhäuser, 2019.
 Antoine Laurain and Malte Winckler and Irwin Yousept: Shape optimization for superconductors governed by H(curl)-elliptic variational inequalities [PDF], SIAM Journal on Control and Optimization, to appear, 2020.
 Malte Winckler and Irwin Yousept and Jun Zou: Adaptive edge element approximation for H(curl) elliptic variational inequalities of second kind [PDF], [DOI] SIAM Journal on Numerical Analysis 58(3): 1941–1964, 2020.
 Malte Winckler and Irwin Yousept: Fully discrete scheme for Bean's critical-state model with temperature effects in superconductivity [PDF], [DOI] SIAM Journal on Numerical Analysis 57(6): 2685–2706, 2019.
Other Publications and Conference Proceedings
Malte Winckler and Irwin Yousept: Fully discrete solution for Bean’s critical-state model in type-II superconductivity, Proceedings in Applied Mathematics and Mechanics 18(1):e201800173
Livia Betz and Malte Winckler and Irwin Yousept: Supraleiter und Mathematik, Unikate 53