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Departments of Mathematics:

University of Stuttgart

University of Tübingen

 

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PhD graduates

Name Year Title of the thesis
Boßmann, Lea
2019 Effective Dynamics of Interacting Bosons: Quasi-Low-Dimensional Gases and Higher Order Corrections to the Mean-Field Description
Maier, Daniela
2019 Nonlinear phenomena on metric and discrete necklace graphs
Minorics, Lenon
2019 Spectral Asymptotics for Dirichlet Laplacians on Random Cantor-Like Sets and on their Complement
Wallach, Hanna
2019 Time Integration for the Dynamical Low-Rank Approcimation of Matrices and Tensors.
Schmidt, Julian
2019 Interior-Boundary Conditions as a Direct Description of QFT Hamiltonians
Geisinger, Alissa
2018 The entropy in the Kac model
Gilg, Steffen
2017 Effective Equations in Mathematical Quantum Mechanics
Linden, Ulrich 2017 Energy estimates for the two-dimensional Fermi polaron
Wünsch, Andreas
2017 Self-Adjointness and Domain of a Class of Generalized Nelson Models
Ruszkowski, Bartosch
2017 Spectral and Hardy Inequalities for the Heisenberg Laplacian
Deuchert, Andreas
2016 Contributions to the mathematical study of BCS theory
Haag, Stefan 2016 The Adiabatic Limit of the Connection Laplacian with Applications to Quantum Waveguides
Seyrich, Jonathan
2016 Numerical Integrators for Physical Applications
Brumm, Bernd
2016 A Fast Matrix-Free Algorithm for Spectral Approximations to High-Dimensional Partial Differential Equations
Schmid, Jochen
2015 Adiabatic theorems for general linear operators and well-posedness of linear evolution equations
von Keler, Johannes
2015 Mean Field Limits in Strongly Confined Systems
Bräunlich, Gerhard
2014 Mathematical Aspects of the BCS Theory of Superconductivity and Related Theories