Paths for $${\mathcal{Z}}_k$$ Parafermionic Models
Author:
Publisher
Springer Science and Business Media LLC
Subject
Mathematical Physics,Statistical and Nonlinear Physics
Link
http://link.springer.com/content/pdf/10.1007/s11005-007-0182-y.pdf
Reference21 articles.
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3. Belavin A., Polyakov A. and Zamolodchikov A. (1984). Infinite conformal symmetry in two-dimensional quantum field theory. Nucl. Phys. B 241: 333–380
4. Berkovich A. and McCoy B.M. (1996). Continued fractions and fermionic representations for characters of M(p, p′) minimal models. Lett. Math. Phys. 37: 49–66
5. Berkovich A. and Paule P. (2002). Lattice paths, q-multinomials and two variants of the Andrews-Gordon identities. Ramanujan J. 5: 409–425
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1. A Bijection Between Paths for the $${\mathcal{M}(p, 2p + 1)}$$ Minimal Model Virasoro Characters;Annales Henri Poincaré;2010-05-18
2. Paths and partitions: Combinatorial descriptions of the parafermionic states;Journal of Mathematical Physics;2009-09
3. Multiple partitions, lattice paths and a Burge–Bressoud-type correspondence;Discrete Mathematics;2009-03
4. A nonlocal operator basis from the path representation of the {\cal M}(k+1\hbox{,}\,k+2) and the {\cal M}(k+1\hbox{,}\,2k+3) minimal models;Journal of Physics A: Mathematical and Theoretical;2008-08-18
5. A new path description for the {\cal M} (k+1,2k+3) models and the dual {\cal Z}_k graded parafermions;Journal of Statistical Mechanics: Theory and Experiment;2007-11-12
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