Differential Geometry Seminar Torino

Welcome to the website of the seminar organized by the Differential Geometry groups of Università di Torino and Politecnico di Torino.  

For any information, please send an e-mail to dgseminar.torino@gmail.com

The talks will take place either at the Deparment of Mathematics "G. Peano" (Università di Torino) or at the Department of Mathematical Sciences "G.L. Lagrange" (Politecnico di Torino). 

NEXT TALK

2/5/2024, 11 am, Sala Orsi, Mathematics Department "G. Peano", Università di Torino

Kotaro Kawai (Beijing Institute of Mathematical Sciences and Applications)

Manifolds with exceptional holonomy and mirrors of their submanifolds.

Abstract: 

Manifolds with exceptional holonomy are considered to be analogous to the Calabi-Yau manifolds and have canonical calibrations. We can also consider the analogue of the mirror symmetry in the exceptional setting in a certain sense, and we can define the ``mirrors" of calibrated submanifolds. They are also related to G2-instantons, which are higher dimensional analogue of ASD connections. 

In this non-technical talk, after introducing these outlines, I would like to explain the properties of the ``mirrors" of calibrated submanifolds, such as the similarities to calibrated submanifolds and G2-instantons.  I will also talk about the ``mirrors" of minimal submanifolds and a certain monotonicity formula for them. 

FORTHCOMING TALKS 

May TBA 2024. Riccardo Piovani (Università di Torino) 

May 29, 2024. Stefano Montaldo (Università di Cagliari)

A collaboration of: 
Department of Mathematics "G. Peano", Università degli Studi di Torino 
Department of Mathematical Sciences "G.L. Lagrange", Politecnico di Torino
Project PRIN 2017 "Real and Complex Manifolds: Topology, Geometry and Holomorphic Dynamics"

Scientific coordinators: 
  • Fino Anna (Università degli Studi di Torino)
  • Musso Emilio (Politecnico di Torino)

Organizers:
  • Impera Debora, Rimoldi Michele (Politecnico di Torino)
  • Raffero Alberto (Università degli Studi di Torino)