Anna Wienhard#


Anna Wienhard
Membership Number:7156
Membership type:ORDINARY
Section:MATHEMATICS
Elected:2025
Main Country of Residence:GERMANY
Homepage(s):https://www.mis.mpg.de/people/anna-wienhard





Present and Previous Positions
  • Since 2022 Director of the Max Planck Institute for Mathematics in the Sciences, Leipzig
  • 2020 - 2022 Director of the Research Station Geometry and Dynamics, Ruprecht-Karls-Universität, Heidelberg
  • 2012 - 2022 Chair of Differential Geometry, Ruprecht-Karls-Universität, Heidelberg
  • 2015 - 2022 Group Leader, Heidelberg Institute of Theoretical Studies, Heidelberg
  • since 2013 Associate Member, Interdisciplinary Center for Scientific Computing, Heidelberg
  • 2007 - 2012 Assistant Professor, Princeton University, Princeton
  • 2009 - 2012 Visitor, School of Mathematics, Institute for Advanced Study, Princeton
  • 2005 - 2008 Dickson Instructor, University of Chicago, Chicago
  • 2005 - 2006 Member, School of Mathematics, Institute for Advanced Study, Princeton
  • 2004 - 2005 Postdoctoral Fellow, Swiss National Science Foundation, Universität Basel, Basel
  • 2001 - 2002 Research Associate, SFB 534 “Judaism and Christianity”, Rheinische Friedrich-Wilhelms Universität, Bonn

Fields of Scholarship
  • Higher Teichmüller theory
  • Lie groups and their discrete subgroups
  • Mathematics
  • Differential geometry

Honours and Awards
  • 2025 Fellow of the World Academy of Sciences (TWAS-UNESCO)
  • 2024 Plenary Speaker, European Congress of Mathematicians
  • 2022 Member of the European Academy of Sciences
  • 2021 ERC Advanced Grant "Positivity in Lie Groups and Representation Varieties"
  • 2019 Elected member of the Berlin-Brandenburg Academy of Sciences and Humanities
  • 2018 Invited Speaker, International Congress of Mathematicians
  • 2017 Elected member of the Heidelberg Academy of Sciences
  • 2016 Invited Speaker, European Congress of Mathematics
  • 2013 Fellow of the American Mathematical Society
  • 2013 - 2018 ERC Consolidator Grant "Deformation Spaces of Geometric Structures"


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