A new path description for the {\cal M} (k+1,2k+3) models and the dual {\cal Z}_k graded parafermions
Author:
Publisher
IOP Publishing
Subject
Statistics, Probability and Uncertainty,Statistics and Probability,Statistical and Nonlinear Physics
Reference44 articles.
1. The Theory of Partitions
2. Eight-vertex SOS model and generalized Rogers-Ramanujan-type identities
3. Fermionic characters for graded parafermions
4. Continued fractions and fermionic representations for characters of M(p,p?) minimal models
5. Polynomial identities, indices, and duality for theN=1 superconformal modelSM(2, 4v)
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1. One-dimensional sums and finitized characters of 2 × 2 fused RSOS models;Journal of Statistical Mechanics: Theory and Experiment;2018-07-23
2. A quartet of fermionic expressions for M ( k ,2 k ± 1) Virasoro characters via half-lattice paths;Nuclear Physics B;2017-11
3. Half-lattice Paths and Virasoro Characters;Fundamenta Informaticae;2012
4. A Bijection Between Paths for the $${\mathcal{M}(p, 2p + 1)}$$ Minimal Model Virasoro Characters;Annales Henri Poincaré;2010-05-18
5. Paths and partitions: Combinatorial descriptions of the parafermionic states;Journal of Mathematical Physics;2009-09
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