CFTs on Riemann Surfaces of genus $g\ge 1$: Dependence on moduli

Abstract

The dependence of the Virasoro-$N$-point function on the moduli of the Riemann surface is investigated. We propose an algebraic geometric approach that applies to any hyperelliptic Riemann surface.

The paper has grown out of this version and been split into two, with new titles

References in corpus (3)

• Current Algebra on the Torus
• Integrable deformations of CFTs and the discrete Hirota equations
• CFTs on Riemann Surfaces of genus $g\ge 1$