Vertex operator algebras and the Monster I Frenkel, J Lepowsky, A Meurman Academic press, 1989 | 2376 | 1989 |
On axiomatic approaches to vertex operator algebras and modules I Frenkel, YZ Huang, J Lepowsky American Mathematical Soc., 1993 | 1142 | 1993 |
Basic representations of affine Lie algebras and dual resonance models IB Frenkel, VG Kac Inventiones mathematicae 62 (1), 23-66, 1980 | 1104 | 1980 |
Vertex operator algebras associated to representations of affine and Virasoro algebras IB Frenkel, Y Zhu | 967 | 1992 |
Quantum affine algebras and holonomic difference equations IB Frenkel, NY Reshetikhin Communications in mathematical physics 146 (1), 1-60, 1992 | 744 | 1992 |
Four dimensional topological quantum field theory, Hopf categories, and the canonical bases L Crane, IB Frenkel arXiv preprint hep-th/9405183, 1994 | 418 | 1994 |
Vertex representations of quantum affine algebras IB Frenkel, N Jing Proceedings of the National Academy of Sciences 85 (24), 9373-9377, 1988 | 360 | 1988 |
A natural representation of the Fischer-Griess Monster with the modular function J as character IB Frenkel, J Lepowsky, A Meurman Proceedings of the National Academy of Sciences 81 (10), 3256-3260, 1984 | 355 | 1984 |
Lectures on representation theory and Knizhnik-Zamolodchikov equations PI Etingof, I Frenkel, AA Kirillov American Mathematical Soc., 1998 | 354 | 1998 |
Isomorphism of two realizations of quantum affine algebra J Ding, IB Frenkel Communications in mathematical physics 156 (2), 277-300, 1993 | 322 | 1993 |
Semi-infinite cohomology and string theory IB Frenkel, H Garland, GJ Zuckerman Proceedings of the National Academy of Sciences 83 (22), 8442-8446, 1986 | 315 | 1986 |
Two constructions of affine Lie algebra representations and boson-fermion correspondence in quantum field theory IB Frenkel Journal of functional analysis 44 (3), 259-327, 1981 | 279 | 1981 |
Spinor Construction of Vertex Operator Algebras, Triality, and AJ Feingold, I Frenkel, JFX Ries American Mathematical Soc., 1991 | 238 | 1991 |
A hyperbolic Kac-Moody algebra and the theory of Siegel modular forms of genus 2 AJ Feingold, IB Frenkel | 211 | 1983 |
A categorification of the Temperley-Lieb algebra and Schur quotients of U (sl (2)) via projective and Zuckerman functors J Bernstein, I Frenkel, M Khovanov arXiv preprint math/0002087, 2000 | 201 | 2000 |
Canonical bases in tensor products and graphical calculus for IB Frenkel, MG Khovanov | 198 | 1997 |
Elliptic solutions of the Yang-Baxter equation and modular hypergeometric functions IB Frenkel, VG Turaev The Arnold-Gelfand Mathematical Seminars, 171-204, 1997 | 194 | 1997 |
Representations of Kac-Moody algebras and dual resonance models IB Frenkel Applications of group theory in physics and mathematical physics 21, 325-354, 1985 | 168 | 1985 |
Classical affine algebras AJ Feingold, IB Frenkel Advances in Mathematics 56 (2), 117-172, 1985 | 159 | 1985 |
Orbital theory for affine Lie algebras IB FRENKEL Yale University, 1980 | 141 | 1980 |