Talk page

Title:
On the compactification problem for (certain) moduli spaces of J-holomorphic maps

Speaker:
Mohammad Farajzadeh Tehrani

Abstract:
Finding “good” compactifications of moduli spaces is a major problem in algebraic/symplectic/differential geometry. There are often various ways to compactify a given moduli space, and the good choice depends on the particular application/perspective. In this talk, after an introduction to the moduli space of J-holomorphic maps in symplectic topology, we introduce a new/smaller compactification for the moduli spaces of J-holomorphic maps relative to a symplectic divisor, compare it to the now classical “relative compactification”, and discuss some related questions.

Link:
http://scgp.stonybrook.edu/video_portal/video.php?id=3314

Workshop:
Simons- SCGP Weekly Talk