Symplectic topology, mirror symmetry and integrable systems.
type: Dataset
description: Using Sympelctic Field Theory as a computational tool, we compute Gromov-Witten theory of target curves using gluing formulas and quantum integrable systems. In the smooth case this leads to a relation of the results of Okounkov and Pandharipande with the quantum dispersionless KdV hierarchy, while in the orbifold case we prove triple mirror symmetry between GW theory of target P^1 orbifolds of positive Euler characteristic, singularity theory of a class of polynomials in three variables and extended affine Weyl groups of type ADE.
issued: 2026-05-21T02:27:58.838909
language: en
modified: 2026-05-21T02:27:58.838917
contact point: Organization
  fn: CCSD
keyword: gromov-witten-theory
keyword: infoeu-reposemanticsdoctoralthesis
keyword: integrable-systems
keyword: mathmath-agmathematics-mathalgebraic-geometry-mathag
keyword: mathmath-mpmathematics-mathmathematical-physics-math-ph
keyword: mathmath-sgmathematics-mathsymplectic-geometry-mathsg
keyword: symplectic-field-theory
keyword: theses
landing page: https://theses.hal.science/tel-00690265

Symplectic topology, mirror symmetry and integrable systems.
type: Distribution
format: HTML
issued: 2026-05-21T02:27:58.853059
modified: 2026-05-21T02:27:58.810361
access URL: https://theses.hal.science/tel-00690265

test_moissonnage_selune
type: Agent