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Stephan Stadler is a researcher focused on geometric analysis and its applications within mathematics. His current research topics cover diverse areas including Rank Rigidity, minimal surfaces in the context of geometric measure theory, metric spaces, and quasi-isometric rigidity. He is engaged in studying geometric topology, particularly in spaces with upper curvature bounds and topological dynamics. His collaborative projects include work with prominent mathematicians such as Alexander Lytchak and Ursula Hamenstädt, focusing on minimal surfaces in metric spaces as part of the DFG Priority Programme "Geometry at Infinity". His notable publications include various articles in mathematical journals addressing CAT(0) spaces, curvature bounds, and isoperimetric inequalities. His teaching contributions reflect his expertise, covering topics related to nonpositive curvature dynamics and classical problems in geometry. Stadler is actively involved in seminars and lectures, sharing knowledge in differential geometry and related fields with the academic community.
Max Planck Institute for Mathematics • Bonn, Germany
Conducts research in geometric analysis and related areas, collaborates on projects, and engages in teaching activities.