Vertex-algebraic structure of principal subspaces of basic \(D_4^{(3)}\)-modules
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Publication:1676099
DOI10.1007/s11139-016-9806-0zbMath1428.17019OpenAlexW2501365742MaRDI QIDQ1676099
Michael Penn, Christopher M. Sadowski
Publication date: 3 November 2017
Published in: The Ramanujan Journal (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11139-016-9806-0
Vertex operators; vertex operator algebras and related structures (17B69) Infinite-dimensional Lie (super)algebras (17B65) Partition identities; identities of Rogers-Ramanujan type (11P84)
Related Items (7)
Vertex-algebraic structure of principal subspaces of the basic modules for twisted affine Lie algebras of type \(A_{2n-1}^{(2)}\), \(D_n^{(2)}\), \(E_6^{(2)}\) ⋮ Parafermionic bases of standard modules for twisted affine Lie algebras of type \(A_{2l-1}^{(2)}\), \(D_{L+1}^{(2)}\), \(E_6^{(2)}\) and \(D_4^{(3)}\) ⋮ Principal subspaces of basic modules for twisted affine Lie algebras, \(q\)-series multisums, and Nandi's identities ⋮ Quasi-particle Bases of Principal Subspaces of Affine Lie Algebras ⋮ Presentations of principal subspaces of higher level standard \(A_2^{(2)}\)-modules ⋮ Principal subspaces of twisted modules for certain lattice vertex operator algebras ⋮ Principal subspaces for the affine Lie algebras in types \(D, E\) and \(F\)
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