Intersections in genus 3 and the Boussinesq hierarchy

Abstract

In this note we prove that the enlarged Witten's conjecture is true in the case of the Boussinesq hierarchy for correlators in genus 3 with descendants only at one point.

References in corpus (5)

• Gromov-Witten theory, Hurwitz numbers, and Matrix models, I
• Topological recursion relations in genus 2
• Geometry of meromorphic functions and intersections on moduli spaces of curves
• Moduli Spaces of Higher Spin Curves and Integrable Hierarchies
• Topological recursive relations in $H^{2g}(M_{g,n})$

Cited by in corpus (1)

• Tautological relations and the r-spin Witten conjecture