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1
Introduction
2
Main Results
3
Intrinsic mirror symmetry
4
Affine structure
5
Questions
6
Walls
7
Cone Structure
8
Negative Contact Orders
9
Consistency
10
Main Theorem
11
Broken Lines
12
Gishans Formula
13
Displacement Vector
14
GM Action
Description:
Explore canonical wall structures in logarithmic Calabi-Yau pairs through a 59-minute lecture by Bernd Siebert from the University of Texas at Austin. Delve into the construction of consistent wall structures, examining the compatibility between intrinsic mirror construction and earlier approaches using wall structures and generalized theta functions. Learn about recent advances in punctured Gromov-Witten theory and gluing formulas, which have enabled this breakthrough. Cover topics such as affine structure, cone structure, negative contact orders, consistency, broken lines, Gishans formula, displacement vector, and GM action. Gain insights into the collaborative work with Mark Gross and its implications for mirror symmetry in algebraic geometry.

Canonical Wall Structures via Punctured Gromov-Witten Theory

IMSA
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