The Dr. Klaus Körper Foundation was established in 2011 through the legacy of Dr. Klaus Körper. Dr. Klaus Körper was a GAMM member from 1966 until his death. He was born on July 6, 1930 in Hanover. After graduating from high school in Rinteln in 1950, he studied physics in Göttingen from 1951 to 1956 and received his doctorate in 1959 at the Max Planck Institute for Astrophysics in Munich with the thesis “High-frequency heating of a plasma cylinder in an axial magnetic field”. He stayed at the institute for some time, before holding various positions at Preussag AG and the Bölkow company, and finally joining the teaching profession in 1975. Dr. Körper passed away on April 7, 2008.
Laureates
Year | Dr.-Klaus-Körper Awardees In appreciation for an excellent dissertation in Applied Mathematics and Mechanics |
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2024 | Dr.-Ing. Moritz Flaschel Automated Discovery of Material Models in Continuum Solid Mechanics |
Dr. Moritz Hauck Numerical Homogenization: Multi-resolution and Super-localization Approaches | |
Dr. Johannes Hertrich Proximal Neural Networks and Stochastic Normalizing Flows for Inverse Problems | |
Dr.-Ing. Denisa Martonova Computational modelling and simulation of heart electromechanics – from (smoothed) finite element methods towards a ligand-receptor model | |
2023 | Dr.-Ing. Julian Berberich Stability and robustness in data-driven predictive control |
Dr. Marco Bresciani Existence results and dimension reduction problems in large-strain magnetoelasticity | |
Dr.-Ing. Richard Schussnig Generalised Newtonian Fluids in Cardiovascular Fluid–Structure Interaction | |
Dr.-Ing. Martin Ladecký Advanced spectral methods for computational homogenization of periodic media | |
2022 | Dr.-Ing. Robert Eggersmann Constitutive-model-free data-driven computational mechanics |
Dr.-Ing. Karl Alexander Kalina Mehrskalige Modellierung und Finite-Elemente-Simulation magnetorheologischer Elastomere | |
Dr. Janosch Preuß Learned infinite elements for helioseismology | |
Dr.-Ing. Fabian Key Advanced Full- and Reduced-Order Simulations as Digital Tools in Production Engineering | |
2021 | Dr.-Ing. Margarita Chasapi Nonlinear Formulations and Coupling of Patches for Isogeometric Analysis of Solids in Boundary Representation |
Dr. Roland Maier Computational Multiscale Methods in Unstructured Heterogeneous Media | |
Dr.-Ing. Dmytro Pivovarov Fuzzy-stochastic computational homogenization of materials with polymorphic geometrical uncertainties | |
Dr. Céline Torres Analysis of Helmholtz Problems in Heterogeneous and Lossy Media | |
2020 | Dr.-Ing. Julian Kochmann Efficient FE- and FFT-based two-scale methods for micro-heterogeneous media. |
Dr. rer. nat. Dominik Stöger Bilinear Compressed Sensing. | |
Dr.-Ing. Julian Heß consistent debris flow model with intergranular friction and dynamic pore-fluid pressure. | |
Dr. rer. nat. Philip Saltenberger On different concepts for the linearization of matrix polynomials and canonical decompositions of structured matrices with respect to indefinite sesquilinear forms. | |
2019 | Dr. rer. nat. Friederike Hellwig Adaptive Discontinuous Petrov-Galerkin Finite-Element-Methods. |
Dr. Barbara Verfürth Numerical multiscale methods for Maxwell’s equations in heterogeneous media. | |
Dr.-Ing. Tim Brepols Theory and numerics of gradient-extended damage coupled with plasticity. | |
Dr. rer. nat. Pawan Goyal System-Theoretic Model Order Reduction for Bilinear and Quadratic-Bilinear Systems. | |
Dr. Stephan Knapp Stochastic Extensions of Production and Pedestrian Models: Microscopic and Macroscopic Approaches. | |
2018 | Dr. Gregor Gantner Optimal Adaptivity for Splines in Finite and Boundary Element Methods. |
Dr. rer. nat. Björn Sprungk Numerical Methods for Bayesian Inference in Hilbert Spaces. | |
Dr.-Ing. Anton Köllner An analytical framework for the structural stability analysis of damageable structures and its application to delaminated composites. | |
Dr.-Ing. Marreddy Ambati Phase-field modeling and computations of brittle and ductile fracture for solids and shells. | |
2017 | Dr.-Ing. Anton Christoph Meier Geometrically Exact Finite Element Formulations for Slender Beams and Their Contact Interaction. |
Dr. Philipp Christian Petersen Shearlets on Bounded Domains and Analysis of Singularities Using Compactly Supported Shearlets. | |
Dr.-Ing. Ronny Behnke Thermo-mechanical modeling and durability analysis of elastomer components under dynamic loading. | |
Dr. rer. nat. Patrick Kürschner Efficient Low-Rank Solution of Large-Scale Matrix Equations. | |
2016 | Dipl.-Ing. Dr. techn Benjamin Marussig Seamless Integration of Design and Analysis through Boundary Integral Equations. |
Dr.-Ing. Martin Diehl High-Resolution Crystal Plasticity Simulations. | |
Dr. Robert Altmann Regularization and Simulation of Constrained Partial Differential Equations. | |
Dr. Mira Schedensack A class of Mixed Finite Element Methods based on the Helmholtz Decomposition in Computational Mechanics. | |
2015 | Dr.-Ing. Annika Radermacher Proper orthogonal decomposition-based modelreduction in nonlinear solid mechanics. |
Dr. rer. nat. Julian Fischer Optimal Estimates on Front Propagation for the Thin-Film Equation and Other Fourth-Order Parabolic Equations. | |
Dr. rer. nat. Kathrin Hatz Efficient Numerical Methods for Hierarchical Dynamic Optimization with Application to Cerebral Palsy Gait Modeling. | |
Dr. Thomas Berger On Differentialalgebraic Control Systems. | |
2014 | Dr. rer. nat. Debora Clever Adaptive Multilevel Methods for PDAE-Constrained Optimal Control Problems. |
Dr. rer. nat. Joscha Gedicke On the Numerical Analysis of Eigenvalue Problems. | |
Dr.-Ing. Charlotte Kuhn Numerical and Analytical Investigation of a Phase Field Model for Fracture. | |
Dr. rer. nat. Nadja Ray Colloidal Transport in Porous Media ‒ Modelling and Analysis. | |
2013 | Dipl.-Ing. Dr. techn. Michael Karkulik On the Convergence and Quasi-Optimality of Adaptive Boundary Element Methods. |
Dr. Math. Raphael Kruse Strong and Weak Approximation of Semilinear Stochastic Evolution Equations. | |
Dr. rer. nat. Mirjam Walloth Adaptive Numerical Simulation of Contact Problems: Resolving Local Effects at the Contact Boundary in Space and Time. |