Nadine Große

Nadine Große is a Professor at the University of Freiburg's Department of Mathematics. She holds a PhD and habilitation in Mathematics from the University of Leipzig and has held academic positions including Interim Professor at TU Dresden and Associate Professor at the University of Freiburg. Her research focuses on geometric analysis, differential geometry, spin geometry, conformal geometry, and spectral theory, with emphasis on Yamabe-type problems, Dirac operators, and curvature on open manifolds.

Education: Studied Mathematics and Physics at the University of Leipzig (2000–2005), earned a PhD in Mathematics (2008) with a thesis on spin conformal invariants, followed by a habilitation in 2014. She has held postdoctoral positions at the Universities of Regensburg and Leipzig.

Research interests include geometric analysis, with a focus on boundary value problems, spectral theory of Dirac and Laplace operators, and applications to general relativity. Her work bridges differential geometry and functional analysis, addressing questions on manifolds with special geometric structures.

Key publication trends include studies on Dirac operators, spectral geometry, and geometric PDEs, often collaborating with experts like Nelia Charalambous and Bernd Ammann. Her articles explore topics such as magnetic Dirac spectra, Yamabe equations on noncompact manifolds, and boundary value problems in bounded geometry contexts.

Advising: Supervises PhD students including Marius Amann and Jonah Reuß. Former students include Ksenia Fedosova (now at Münster) and Simone Murro (now at Genoa). Active in organizing conferences like the ANGEL-Meeting (2025) and maintains a research group focused on geometric analysis and spectral theory.

Labs/Teams: Leads the Differential Geometry Research Group at Freiburg, coordinating the Oberseminar Differentialgeometrie with Sebastian Goette. Her team contributes to both pure and applied aspects of geometric analysis, including teaching advanced courses on differential geometry and mathematical physics.