The bosonic vertex operator algebra on a genus g Riemann surface

Michael P. Tuite; Alexander Zuevsky

doi:10.13025/15134

The bosonic vertex operator algebra on a genus g Riemann surface

Michael P. Tuite
, Alexander Zuevsky

Mathematics

Research output: Chapter in Book or Conference Publication/Proceeding › Conference Publication › peer-review

Abstract

We discuss the partition function for the Heisenberg vertex operator algebra on a genus g Riemann surface formed by sewing handles to a Riemann sphere. In particular, it is shown how the partition can be computed by means of the MacMahon Master Theorem from classical combinatorics.

Original language	English (Ireland)
Title of host publication	RIMS Kokyuroko 1756 81-93 (2011)
DOIs	https://doi.org/10.13025/15134
Publication status	Published - 1 Jan 2011

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10.13025/15134Licence: CC BY-NC-ND

Tuite Zuevsky The bosonic vertex operator algebra on a genus g riemann surfaceAccepted author manuscript, 289 KBLicence: CC BY-NC-ND
Genus g Tuite ZuevskyAccepted author manuscript, 171 KBLicence: CC BY-NC-ND

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The bosonic vertex operator algebra on a genus g Riemann surface

Abstract

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