DOI10.1142/S0217751X97001110zbMath1072.17510arXivhep-th/9408086MaRDI QIDQ2773964
Yas-Hiro Quano, Omar Foda
Publication date: 27 February 2002
Published in: International Journal of Modern Physics A (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/hep-th/9408086
On \(q\)-series for principal characters of standard \(A_2^{( 2 )}\)-modules ⋮
A proof of polynomial identities of type sl(n̂)1⊗sl(n̂)1/sl(n̂)2 ⋮
A BURGE TREE OF VIRASORO-TYPE POLYNOMIAL IDENTITIES ⋮
Central charge and the Andrews–Bailey construction ⋮
Polynomial fermionic forms for the branching functions of the rational coset conformal field theories \(\widehat{su}(2)_M\times\widehat{su}(2)_N/\widehat{su}(2)_{M+N}\) ⋮
Bailey flows and Bose-Fermi identities for the conformal coset models \((A^{(1)}_1)_N\times (A^{(1)}_1)_{N^\prime}/ (A^{(1)}_1)_{N+N^\prime{}}\) ⋮
Multinomials and polynomial bosonic forms for the branching functions of the \(\widehat{su}(2)_{M}\times \widehat{su}(2)_{N}/\widehat{su}(2)_{M+N}\) conformal coset models ⋮
Continued fractions and fermionic representations for characters of \(M(p,p')\) minimal models ⋮
A quasi-particle description of the \(\mathcal M(3,p)\) models ⋮
Combinatorial constructions of modules for infinite-dimensional Lie algebras. I: Principal subspace ⋮
A bijection between paths for the \({\mathcal M}(p, 2p + 1)\) minimal model Virasoro characters ⋮
Andrews-Gordon type identities from combinations of Virasoro characters ⋮
Generalizations of the Andrews-Bressoud identities for the \(N = 1\) superconformal model \(SM(2, 4\nu )\) ⋮
Non-unitary minimal models, Bailey's lemma and \(N=1,2\) superconformal algebras ⋮
The space of local operators in perturbed conformal field theories ⋮
Exclusion statistics in conformal field theory and the UCPF for WZW models. ⋮
A new path description for the {\cal M} (k+1,2k+3) models and the dual {\cal Z}_k graded parafermions ⋮
Polynomial identities, indices, and duality for the \(N=1\) superconformal model \(SM(2,4\nu)\). ⋮
Fermionic solution of the Andrews-Baxter-Forrester model. II: Proof of Melzer's polynomial identities.
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