Paper
A Hamiltonian Formalism for Topological Recursion
Authors
Hiroyuki Fuji, Masahide Manabe, Yoshiyuki Watabiki
Abstract
We propose a string field Hamiltonian formalism that associates a class of spectral curves and provides their quantization through the Chekhov-Eynard-Orantin topological recursion. As illustrative examples, we present Hamiltonians for the minimal discrete and continuum dynamical triangulation (DT) models, the supersymmetric analogue of minimal continuum DT models, the Penner model, and 4D gauge theories in the self-dual -background.