General Relativity is traditionally studied from an analysis/PDE, differential geometric, or physics perspective. Recently, new approaches to analyze nonsmooth Lorentzian structures have also emerged from geometric measure theory and optimal transport. This workshop brings together researchers from all these different research directions to discuss open problems and new tools. To facilitate maximal interaction two minicourses and several introductory/plenary talks are scheduled.
Andreas Bernig (Goethe University Frankfurt)
- Curvature
measures of singular spaces in the Riemannian and pseudo-Riemannian setting
Yakov Shlapentokh-Rothman (University of Toronto)
- Recent developments in Mathematical General Relativity
Dmitry Faifman
(Tel Aviv University)
Nicola Gigli
(SISSA Trieste)
Gustav Holzegel
(University of Münster & Imperial College London)
Michael K.-H. Kiessling
(Rutgers University)
Michael Kunzinger (University of Vienna)
Klaas Landsman (Radboud University)
Robert J. McCann (University of Toronto)
Raquel Perales (National Autonomous University of Mexico, Oaxaca)
Miguel Sánchez (University of Granada)
Iva Stavrov (Lewis & Clark College)
Stefan Suhr (University of Bochum)
Maxime Van de Moortel (Rutgers University)
Qian Wang (University of Oxford)
Annegret Burtscher (Radboud University)
A. Shadi Tahvildar-Zadeh (Rutgers University)
Please register before 30 April 2023. Registration may close earlier if maximum capacity is reached.
Participants can submit an abstract for a talk or poster. Conference fees (incl. coffee breaks, lunches, and a conference dinner) are covered. Limited funding may be available for junior participants.
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