Pregled bibliografske jedinice broj: 32324
Vertex operator algebras and irreducibility of certain modules for affine Lie algebras
Vertex operator algebras and irreducibility of certain modules for affine Lie algebras // Mathematical research letters, 4 (1997), 809-821 (podatak o recenziji nije dostupan, znanstveni)
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Naslov
Vertex operator algebras and irreducibility of certain modules for affine Lie algebras
Autori
Adamović, Dražen
Izvornik
Mathematical research letters (1073-2780) 4
(1997);
809-821
Ključne riječi
affine Lie algebra; vertex operator algebra; Zhu's algebra; tensor products; loop modules; admissible representations
Sažetak
We find the connection between the representation theory of vertex operator algebra $L(k Lambda_0)$ and the irreducibility of tensor products $overline V(mu) otimes L(k Lambda_0)$. In the case of affine Lie algebra $A_1 ^{(1)}$, on every admissible rational level we construct a family of irreducible modules having infinite-dimensional weight spaces.
Izvorni jezik
Engleski
Znanstvena područja
Matematika
POVEZANOST RADA
Projekti:
037002
Ustanove:
Prirodoslovno-matematički fakultet, Matematički odjel, Zagreb
Profili:
Dražen Adamović
(autor)
Citiraj ovu publikaciju:
Časopis indeksira:
- Current Contents Connect (CCC)
- Web of Science Core Collection (WoSCC)
- Science Citation Index Expanded (SCI-EXP)
- SCI-EXP, SSCI i/ili A&HCI
- Scopus