Mirror Symmetry in Higher Genus
IMPA, Rio de Janeiro, November 28 – December 03, 2019
Thematic Program on Symplectic Geometry
The study of higher genus Gromov-Witten invariants is one of the core problems in both symplectic and enumerative algebraic geometry. For Calabi-Yau threefolds, mirror symmetry invented by physicists has made remarkable conjectures on the differential structures of higher genus Gromov-Witten invariants. Recently, there has been many progress in proving these conjectures rigorously. The main aim of the workshop, is to gather experts in various aspects of mirror symmetry ranging from enumerative algebraic geometry and Hodge theory to symplectic geometry.
Organizing & Scientific Committee:
- Hossein Movasati (IMPA)
- Renato Vianna (UFRJ)
Contact
Postal Address: Instituto de Matemática Pura e Aplicada
Estrada Dona Castorina 110, Jardim Botânico
Rio de Janeiro, RJ, CEP 22460-320, Brasil
E-mail: eventos@impa-dev.kindle.com.br