Fermionic Representations of Conformal Field Theory

1.
R. Kedem, T.R. Klassen, B.M. McCoy and E. Melzer, Fermionic quasi-particle representations for characters of $(G^{(1)})_1\times
(G^{(1)})_1/(G^{(1)})_2,$ Phys. Letts. B 304, 263 (1993) (hep-th/9211102).
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2.
R. Kedem and B.M. McCoy, Construction of modular branching functions from Bethe's equations in the 3-state Potts chain, J. Stat. Phys. 71, 883 (1993) (hep-th/9210129).
[Citations]
3.
R. Kedem, T.R. Klassen, B.M. McCoy and E. Melzer, Fermionic sum representations for conformal field theory characters, Phys. Letts. B 307, 68 (1993) (hep-th/9301046).
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4.
S. Dasmahapatra, R. Kedem, T.R. Klassen, B.M. McCoy and E. Melzer, Quasi-particles, conformal field theory and q series, In conference proceedings of ``Yang-Baxter in Paris'', Int. J. Mod. Phys. B 7, 3617 (1993) (hep-th/9303013).
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5.
G. Albertini, S. Dasmahapatra and B.M. McCoy, in conference proceedings of``Yang- Baxter in Paris'', Int. J. Mod. Phys. B7 (1993) 3473.
[Citations]
6.
S. Dasmahapatra, R. Kedem, B.M. McCoy and E. Melzer, Virasoro characters from Bethe's equations for the critical ferromagnetic three-state Potts model, J. Stat. Phys. 74, 239 (1994) (hep-th/9304150).
[Citations]
7.
A. Berkovich and B.M. McCoy, Continued fractions and fermionic representations for characters of M(p,p') minimal models, Letters in Mathematical Physics 37 (1996) 49 (hep-th/9412030).
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8.
A. Berkovich and B.M. McCoy, The universal chiral partition function for exclusion statistics, Festscrift for J. McGuire (in press) (hep-th/9808013).