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1
Intro
2
Gromov-Witten theory (g = 0)
3
The moduli space of sphere maps
4
Rephrasing the problem
5
Facts of life
6
Open Gromov-Witten theory 19 = 0
7
Compactification of M
8
Invariance problem
9
Our approach (Joint with Jake Solomon)
10
The (strong) Maurer-Cartan equation
11
Invariance - Part 11
12
The mapping cone complex
13
Special case
14
Relative quantum product (Joint with. Solomon)
15
Associativity
Description:
Explore the intricacies of pseudoholomorphic curves with boundary in this Members' Seminar talk by Sara Tukachinsky from the Institute for Advanced Study. Delve into Gromov-Witten theory, examining the moduli space of sphere maps and the challenges of open Gromov-Witten theory. Discover the speaker's approach to the invariance problem, developed jointly with Jake Solomon, including the strong Maurer-Cartan equation and the mapping cone complex. Gain insights into the relative quantum product and its associativity as Tukachinsky addresses the fundamental question: Can we truly count pseudoholomorphic curves with boundary?

Pseudoholomorphic Curves with Boundary - Can You Count Them? Can You Really? - Sara Tukachinsky

Institute for Advanced Study
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