Resurgence Theory and its Application in Topological String Theory

• Jie Gu

Room: 02.430

Resurgence Theory and its Application in Topological String Theory

• Jie Gu

Room: 02.430

K_2 and Quantum Curves I

• Soumya Sinha Babu

Room: 02.430

Eigenvalue asymptotics for operators associated to mirror curves

• Lukas Schimmer

Room: 02.430

Refined Painleve’/gauge theory correspondence

• Alessandro Tanzini

Room: 02.430

Generalized 3d TQFT’s from local fields

• Rinat Kashaev

Room: 02.430

Line defects and skein algebras at roots of unity

• Andrew Neitzke

Room: 02.430

TS/ST correspondence via non-autonomous Toda equations

• Qianyu Hao

Room: 02.430

Non-perturbative partition functions for supersymmetric QFT's

• Lotte Holllands

Room: 02.430

Asymptotically multiplicative quantum invariants

• Stavros Garoufalidis

Room: 02.430

K_2 and Quantum Curves II

• Soumya Sinha Babu

Room: 02.430

Mock modular forms as Z-invariants

• Ioana Coman

Room: 02.430

Amplitudes and Quantum Volumes

• Albrecht Klemm

Room: 02.430

3d indices and Chern-Simons thimbles

• Fei Yan

Room: 02.430 3d N=2 indices, with potential extra insertions of line defects, contain important information on the protected operators in the theory. In this talk, I will describe methods to study such objects from perspectives of 2d (2,2) Landau-Ginzburg models, via a circle reduction of the 3d theory. In particular, in this context I will give an interpretation of recent results by Garoufalidis-Gu-Marino on the relation between 3d indices and entries of Stokes matrices appearing in complex Chern-Simons theories on knot complements. This interpretation is mediated by a conjecture regarding counting solutions to the Kapustin-Witten equations. This talk is based on joint work in progress with Davide Gaiotto, Ahsan Khan, and Greg Moore.