Generalizes the super Mumford form μ to super Riemann surfaces with Ramond and Neveu-Schwarz punctures, expressed via local bases of H^0(X, ω^j) for the Berezinian bundle, with restrictions on puncture number and spin structure.
Notes On Holomorphic String And Superstring Theory Measures Of Low Genus
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abstract
It has long been known that in principle, the genus g vacuum amplitude for bosonic strings or superstrings in 26 or 10 dimensions can be entirely determined from conditions of holomorphy. Moreover, this has been done in practice for bosonic strings of low genus. Here we describe in a unified way how to determine the bosonic string and superstring vacuum amplitude in genus 1 and 2 via holomorphy. The main novelty is the superstring analysis in genus 2, where we use holomorphy to get a new understanding of some of the results that previously have been obtained by more explicit calculations.
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2019 1verdicts
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The Super Mumford Form in the Presence of Ramond and Neveu-Schwarz Punctures
Generalizes the super Mumford form μ to super Riemann surfaces with Ramond and Neveu-Schwarz punctures, expressed via local bases of H^0(X, ω^j) for the Berezinian bundle, with restrictions on puncture number and spin structure.