Combinatorics of the s-fraktur signl-fraktur sign2 spaces of coinvariants

Transformation Groups

Volumn 6, Issue 1, 2001, Pages 25-52

  Feigin, B ^a   Loktev, S ^b   Kedem, R ^c   Miwa, T ^d   Mukhin, E ^e  

^a LANDAU INSTITUTE FOR THEORETICAL PHYSICS   (Russian Federation)

^b INDEPENDENT UNIVERSITY OF MOSCOW   (Russian Federation)

^c UNIVERSITY OF MASSACHUSETTS   (United States)

^d KYOTO UNIVERSITY   (Japan)

^e UNIVERSITY OF CALIFORNIA   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0035285637     PISSN: 10834362     EISSN: None     Source Type: Journal    
DOI: 10.1007/BF01236061     Document Type: Article

References (12)

1. B. Feigin, Conformal field theory and cohomologies of the Lie algebra of holomorphic vector fields on a complex curve, Proc. ICM Kyoto, 1990, 71-85.
2. B. Feigin, E. Frenkel, Coinvariants of nilpotent subalgebras of the Virasoro algebra and partition identities, Adv. Sov. Math. 16 (1993), 139-148.
3. B. Feigin, S. Loktev, On generalized Kostka polynomials and quantum Verlinde rule, math.QA/9812093.
4. B. Feigin, T. Miwa, Extended vertex operator algebras and monomial bases, math. QA/9901067.
5. B. Feigin, A. Stoyanovsky, Quasi-particles models for the representations of Lie algebras and geometry of flag manifold, hep-th/9308079, RIMS 942; English translation: A. Stoyanovsky, B. Feigin, Functional models for the representations of current algebras and the semi-infinite Schubert cells, Funct. Anal. Appl. 28 (1994), 55-72.
6. B. Feigin, A. Stoyanovsky, Quasi-particles models for the representations of Lie algebras and geometry of flag manifold, hep-th/9308079, RIMS 942; English translation: A. Stoyanovsky, B. Feigin, Functional models for the representations of current algebras and the semi-infinite Schubert cells, Funct. Anal. Appl. 28 (1994), 55-72.
7. M. Finkelberg, An equivalence of fusion categories, Geom. Funct. Anal. 6 (1996), 249-267.
8. R. Kedem, T. Klassen, B. McCoy, E. Melzer, Fermionic sum representations for conformal field theory characters, Phys. Lett. B 307 (1993), 68-76.
9. G. Segal, Geometric aspect of quantum field theory, in Proceedings of the ICM at Kyoto, 1990.
10. English translation: A. Stoyanovsky, Lie algebra deformation and character formulas, Func. Anal. Appl. 32 (1998), 66-68.
11. A. Tsuchiya, K. Ueno, Y. Yamada, Conformal field theory on the universal family of stable curves with gauge symmetry, Adv. Stud. Pure Math. 19 (1989), 459-466.
12. E. Verlinde, Fusion rules and modular transformations in 2D conformal field theory, Nuclear Physics B300 (1988), 360-376.