Symplectic Structures in Geometry, Algebra and Dynamics
Collaborative Research Centre TRR 191
A1, A2, A3, A5, A6, A7, A8
B1, B2, B3, B4, B5, B6, B7, B8
C1, C2, C3, C4, C5, C6, C7
Topology & Equivariant Theories
A8: Symplectic geometry of representation and quiver varieties
Albers, Reineke, Pozzetti, Wienhard
Representation varieties and (Nakajima) quiver varieties provide families of higher-dimensional symplectic varieties which allow the interaction of representation-theoretic techniques with the study of their (symplectic) geometry. The main focus of this project lies on studying these classes of symplectic varieties with modern tools of symplectic geometry, in particular the study of Lagrangian submanifolds, the investigation of rigidity questions, and the study of magnetic deformations of their geometric structures.
Prof. Peter Albers (PI)
mail: palbers at
phone: 06221 / 54 14230
room: 3.405
Mathematical Institute
Heidelberg University
Prof. Beatrice Pozzetti (PI)
mail: pozzetti at
phone: 06221 / 54 14050
room: 5/229
Mathematical Institute
Heidelberg University
Prof. Markus Reineke (PI)
mail: markus.reineke at
phone: 0234/ 32 28241
room: IB 2/129
Faculty of Mathematics
Ruhr-University Bochum
Prof. Anna Wienhard (PI)
mail: wienhard at
phone: 06221 / 54 14206
room: 03 309
Mathematical Institute
Heidelberg University
Dr. Maria Bertozzi (pd)
mail: Maria.Bertozzi at
phone: 0234 / 32 23238
room: IB 2/123
Faculty of Mathematics
Ruhr-University Bochum
Dr. Pengfei Huang (pd)
mail: pfhwang at
phone: 06221/ 54 14867
room: 03.104 (Im Neuenheimer Feld 206, 69120 Heidelberg)
Mathematical Institute
Heidelberg University
Impressum Institution of DFG, MI University of Cologne, FM Ruhr-University Bochum and MI University of Heidelberg