SOME QUANTUM VERTEX ALGEBRAS OF ZAMOLODCHIKOV–FADDEEV TYPE
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Publication:3648316
DOI10.1142/S0219199709003569zbMath1230.17020arXiv0801.2901OpenAlexW2964062363MaRDI QIDQ3648316
Publication date: 25 November 2009
Published in: Communications in Contemporary Mathematics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/0801.2901
Related Items (13)
Twistors of nonlocal vertex algebras ⋮ Ding-Iohara algebras and quantum vertex algebras ⋮ Iterated twisted tensor products of nonlocal vertex algebras ⋮ Quantum vertex \(\mathbb F((T))\)-algebras and their modules ⋮ Twisted tensor products of nonlocal vertex algebras ⋮ Associating quantum vertex algebras to deformed Heisenberg Lie algebras ⋮ \({\phi}\)-coordinated quasi-modules for quantum vertex algebras ⋮ G-equivariant ϕ-coordinated quasi modules for quantum vertex algebras ⋮ Modules-at-infinity for quantum vertex algebras ⋮ A certain Clifford-like algebra and quantum vertex algebras ⋮ \({\hslash}\)-adic quantum vertex algebras and their modules ⋮ Twisted modules for quantum vertex algebras ⋮ Contragredient Modules and Invariant Bilinear Forms on Möbius Nonlocal Vertex Algebras
Cites Work
- Nonlocal vertex algebras generated by formal vertex operators
- STACS 89. 6th annual symposium on theoretical aspects of computer science, Paderborn, FRG, February 16--18, 1989. Proceedings
- Simple vertex operator algebras are nondegenerate.
- Quantization of Lie bialgebras. V: Quantum vertex operator algebras
- Local systems of vertex operators, vertex superalgebras and modules
- A new construction of vertex algebras and quasi-modules for vertex algebras.
- Spinor Construction of Vertex Operator Algebras, Triality, and 𝐸⁽¹⁾₈
- AXIOMATIC G1-VERTEX ALGEBRAS
- A SMASH PRODUCT CONSTRUCTION OF NONLOCAL VERTEX ALGEBRAS
- CONSTRUCTING QUANTUM VERTEX ALGEBRAS
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