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dc.contributor.authorMason, Geoffrey
dc.contributor.authorTuite, Michael P.
dc.date.accessioned2012-01-09T13:44:06Z
dc.date.available2012-01-09T13:44:06Z
dc.date.issued2009
dc.identifier.citationGeoffrey Mason and Michael P. Tuite(2009)Vertex Operators and Modular Forms, A Window into Zeta and Modular Physics, ed Kirsten, K. and Williams, F., MSRI Publications 57 (2010), 183--278 CUPen_US
dc.identifier.urihttp://hdl.handle.net/10379/2444
dc.description.abstractThe leitmotif of these Notes is the idea of a vertex operator algebra (VOA) and the relationship between VOAs and elliptic functions and modular forms. This is to some extent analogous to the relationship between a finite group and its irreducible characters; the algebraic structure determines a set of numerical invariants, and arithmetic properties of the invariants provides feedback in the form of restrictions on the algebraic structure. One of the main points of these Notes is to explain how this works, and to give some reasonably interesting examples.
dc.formatapplication/pdfen_US
dc.language.isoenen_US
dc.subjectMathematics - Quantum Algebra
dc.titleVertex Operators and Modular Formsen_US
dc.typeArticleen_US
dc.local.publishedsourcehttp://arxiv.org/pdf/0909.4460en_US
dc.description.peer-reviewedpeer-revieweden_US
dc.local.authorsGeoffrey Mason and Michael P. Tuite
dc.local.arxivid0909.4460
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