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Литература
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| 1. |
Б. Л. Фейгин, Е. Б. Фейгин, “Интегрируемые $\widehat{sl_2}$-модули как бесконечные тензорные произведения”, Фундаментальная математика сегодня, НМУ, М., 2003, 304–334  |
| 2. |
B. Feigin, A. Stoyanovski, Quasi-particles models for the representations of Lie algebras and geometry of flag manifold, arXiv: hep-th/9308079 |
| 3. |
А. В. Стояновский, Б. Л. Фейгин,, “Функциональные модели представлений алгебр токов и полубесконечные клетки Шуберта”, Функц. анализ и его прил., 28:1 (1994), 68–90   |
| 4. |
B. Feigin, E. Frenkel, “Coinvariants of nilpotent subalgebras of the Virasoro algebra and partition identities”, I. M. Gelfand Seminar, Adv. Soviet Math., 16, Part 1, Amer. Math. Soc., Providence, RI, 1993, 139–148 |
| 5. |
B. Feigin, S. Loktev, “On generalized Kostka polynomials and the quantum Verlinde rule”, Differential Topology, Infinite-Dimensional Lie Algebras, and Applications, Amer. Math. Soc. Transl. Ser. 2, 194, Amer. Math. Soc., Providence, RI, 1999, 61–79, arXiv: math/9812093 |
| 6. |
I. B. Frenkel, V. G. Kac, “Basic representations of affine Lie algebras and dual resonance models”, Invent. Math., 62:1 (1980), 23–66     |
| 7. |
B. L. Feigin, M. Jimbo, T. Miwa, E. Mukhin, Y. Takeyama, “Fermionic formulas for $(k,3)$-admissible configurations”, Publ. Res. Inst. Math. Sci., 40:1 (2004), 125–162 |
| 8. |
V. Kac, Vertex Algebras for Beginners, University Lecture Series, 10, Amer. Math. Soc., Providence, RI, 1998 |
