On Ramond Decorations

Abstract

We impose constraints on the odd coordinates of super Teichmüller space in the uniformization picture for the monodromies around Ramond punctures, thus reducing the overall odd dimension to be compatible with that of the moduli spaces of super Riemann surfaces. Namely, the monodromy of a puncture must be a true parabolic element of the canonical subgroup $PSL(2,\mathbb{R})$.

14 pages

References in corpus (2)

• Decorated Super-Teichmüller Space
• $\mathcal{N}=2$ Super-Teichmüller Theory

Cited by in corpus (3)

• Supergroup Structure of Jackiw-Teitelboim Supergravity
• Flat $GL(1|1)$-connections and fatgraphs
• Super Riemann surfaces and fatgraphs