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Chain Level String Bracket and Punctured Holomorphic Discs

Offered By: Stony Brook Mathematics via YouTube

Tags

Symplectic Geometry Courses Moduli Space Courses Lagrangian Submanifolds Courses

Course Description

Overview

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Explore a mathematics colloquium talk that delves into the generalization of Audin's conjecture and its proof techniques. Learn about the relationship between compactified moduli spaces of holomorphic discs and string topology operations. Discover how these ideas extend to Liouville manifolds with finite first Gutt-Hutchings capacity, including low degree affine hypersurfaces in C^n. Examine the introduction of moduli spaces of punctured holomorphic discs and their connections to string topology operations, particularly the chain level string bracket. Gain insights into proving that oriented aspherical Lagrangian submanifolds in certain Liouville manifolds bound pseudoholomorphic discs of Maslov index 2.

Syllabus

Chain level string bracket and punctured holomorphic discs - Yin Li


Taught by

Stony Brook Mathematics

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