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[1] Segal G., Conformal field theory, Oxford preprint, 1988 | MR
[2] Hitchin N. J., “Flat connections and geometric quantization”, Comm. Math. Phys., 131 (1990), 347–380 | DOI | MR | Zbl
[3] Kumar S., Narasimhan M. S., Ramanathan A., Infinite grassmannians and moduli spaces of $G$-bundles, Preprint, 1993 | MR
[4] Beilinson A. A., Feigin B. L., Mazur B., An introduction to algebraic field theories on curves, Preprint, 1993 | MR
[5] Stoyanovskii A. V., Feigin B. L., “Funktsionalnye modeli predstavlenii algebr tokov i polubeskonechnye kletki Shuberta”, Funkts. analiz i ego pril., 28:1 (1994), 68–90 | MR | Zbl
[6] Pressli E., Sigal G., Gruppy petel, Mir, M., 1990 | MR
[7] Lepowsky J., Primc M., “Structure of the standard modules for the affine Lie algebra $A_1^{(1)}$”, Contemp. Math., 46, AMS, Providence, 1985 | DOI | MR | Zbl
[8] Bertram A., “Moduli of rank $2$ vector bundles, theta-divisors, and the geometry of curves in projective space”, J. Diff. Geom., 35 (1992), 429–469 | MR | Zbl
[9] Thaddeus M., Stable pairs, linear systems, and the Verlinde formula, Thesis, Oxford, 1992 | MR
[10] Bertram A., “Generalized $SU(2)$ theta functions”, Invent. Math., 113 (1993), 351–372 | DOI | MR | Zbl
[11] Mumford D., Fogarty J., Geometric Invariant Theory, 2nd edition, Springer–Verlag, New-York, 1982 | MR
[12] Verlinde E., “Fusion rules and modular transformations in $2D$ conformal field theory”, Nuclear Phys. B, 300 (1988), 360 | DOI | MR