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dc.contributor.author
Gemünden, Thomas
dc.contributor.author
Keller, Christoph A.
dc.date.accessioned
2021-08-09T19:52:39Z
dc.date.available
2021-08-09T02:53:56Z
dc.date.available
2021-08-09T19:52:39Z
dc.date.issued
2021-07-31
dc.identifier.issn
0377-9017
dc.identifier.issn
1573-0530
dc.identifier.other
10.1007/s11005-021-01440-y
en_US
dc.identifier.uri
http://hdl.handle.net/20.500.11850/500015
dc.identifier.doi
10.3929/ethz-b-000500015
dc.description.abstract
We investigate the large N limit of permutation orbifolds of vertex operator algebras. To this end, we introduce the notion of nested oligomorphic permutation orbifolds and discuss under which conditions their fixed point VOAs converge. We show that if this limit exists, then it has the structure of a vertex algebra. Finally, we give an example based on GL (N, q) for which the fixed point VOA limit is also the limit of the full permutation orbifold VOA.
en_US
dc.format
application/pdf
en_US
dc.language.iso
en
en_US
dc.publisher
Springer
en_US
dc.rights.uri
http://creativecommons.org/licenses/by/4.0/
dc.title
The large N limit of orbifold vertex operator algebras
en_US
dc.type
Journal Article
dc.rights.license
Creative Commons Attribution 4.0 International
ethz.journal.title
Letters in Mathematical Physics
ethz.journal.volume
111
en_US
ethz.journal.issue
4
en_US
ethz.journal.abbreviated
Lett Math Phys
ethz.pages.start
104
en_US
ethz.size
19 p.
en_US
ethz.version.deposit
publishedVersion
en_US
ethz.grant
Conformal Field Theory, Holography and Vertex Operator Algebras
en_US
ethz.identifier.wos
ethz.identifier.scopus
ethz.publication.place
Dordrecht
en_US
ethz.publication.status
published
en_US
ethz.grant.agreementno
175494
ethz.grant.fundername
SNF
ethz.grant.funderDoi
10.13039/501100001711
ethz.grant.program
Projekte MINT
ethz.date.deposited
2021-08-09T02:54:09Z
ethz.source
SCOPUS
ethz.eth
yes
en_US
ethz.availability
Open access
en_US
ethz.rosetta.installDate
2021-08-09T19:52:54Z
ethz.rosetta.lastUpdated
2022-03-29T10:59:43Z
ethz.rosetta.versionExported
true
ethz.COinS
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