A measure on the moduli space of super Riemann surfaces with Ramond punctures
Ron Donagi, Nadia Ott
TL;DR
This paper constructs a measure on the moduli space of super Riemann surfaces with Ramond punctures using advanced mathematical tools, aiding in understanding superstring theory.
Contribution
It introduces a novel measure on the moduli space leveraging the super Mumford isomorphism and super period map, advancing the mathematical framework for super Riemann surfaces.
Findings
Defined a measure on the moduli space of super Riemann surfaces with Ramond punctures
Utilized super Mumford isomorphism and super period map in the construction
Provides a foundation for further studies in superstring theory and related fields
Abstract
We construct a measure on the moduli space of super Riemann surfaces with Ramond punctures using the super Mumford isomorphism and a super period map.
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Taxonomy
TopicsMathematical Dynamics and Fractals · Algebraic Geometry and Number Theory · Geometry and complex manifolds