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Torus n-Point Functions for $\mathbb{R}$-graded Vertex Operator Superalgebras and Continuous Fermion Orbifolds

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dc.contributor.author Mason, Geoffrey
dc.contributor.author Tuite, Michael P.
dc.contributor.author Zuevsky, Alexander
dc.date.accessioned 2012-01-09T13:44:07Z
dc.date.available 2012-01-09T13:44:07Z
dc.date.issued 2007
dc.identifier.citation Geoffrey Mason, Michael P. Tuite and Alexander Zuevsky(2007)Torus n-Point Functions for $\mathbb{R}$-graded Vertex Operator Superalgebras and Continuous Fermion Orbifolds, Geoffrey Mason, Michael P. Tuite and Alexander Zuevsky en_US
dc.identifier.uri http://hdl.handle.net/10379/2448
dc.description.abstract We consider genus one n-point functions for a vertex operator superalgebra with a real grading. We compute all n-point functions for rank one and rank two fermion vertex operator superalgebras. In the rank two fermion case, we obtain all orbifold n-point functions for a twisted module associated with a continuous automorphism generated by a Heisenberg bosonic state. The modular properties of these orbifold n-point functions are given and we describe a generalization of Fay's trisecant identity for elliptic functions.
dc.format application/pdf en_US
dc.language.iso en en_US
dc.subject Mathematics - Quantum Algebra
dc.subject High Energy Physics - Theory
dc.title Torus n-Point Functions for $\mathbb{R}$-graded Vertex Operator Superalgebras and Continuous Fermion Orbifolds en_US
dc.type Article en_US
dc.local.publishedsource http://arxiv.org/pdf/0708.0640 en_US
dc.description.peer-reviewed peer-reviewed en_US
dc.local.authors Geoffrey Mason, Michael P. Tuite and Alexander Zuevsky
dc.local.arxivid 0708.0640

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