Affine quantum groups and equivariant K-theory

Transformation Groups

Volumn 3, Issue 3, 1998, Pages 269-299

  Vasserot, E ^a  

^a UNIVERSITÉ DE CERGY PONTOISE   (France)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0032369049     PISSN: 10834362     EISSN: None     Source Type: Journal    
DOI: 10.1007/BF01236876     Document Type: Article

References (12)

1. S. Ariki, On the decomposition number of the Hecke algebra of G(m, 1, n), J. Math. Kyoto Univ. 36 (1996), 789-808.
2. A. Beilinson, G. Lusztig, and R. MacPherson, A geometric setting for quantum groups, Duke Math. J. 61 (1990), 655-675.
3. N. Chriss, and V. Ginzburg, Representation Theory and Complex Geometry, Birkhauser, 1997.
4. V. Chari, and A. Pressley, Quantum affine algebras and affine Hecke algebras, Pacific J. Math. 174 (1996), 295-326.
5. V. Chari, and A. Pressley, A Guide to Quantum Groups, Cambridge University Press, 1994.
6. English translation: V. Drinfeld, A new realization of Yangians and quantized affine algebras, Soviet. Math. Dokl. 36 (1988), 212-216.
7. q(gl(n)), Comm. Math. Phys. 156 (1994), 277-300.
8. V. Ginzburg, N. Reshetikhin, and E. Vasserot, Quantum groups and flag varieties, Contemp. Math. 175 (1994), 101-130.
9. n, Internat. Math. Res. Notices 3 (1993), 67-85.
10. D. Kazhdan and G. Lusztig, Proof of the Deligne-Langlands conjecture for Hecke algebras, Invent. Math. 87 (1987), 153-215.
11. I. G. MacDonald, Symmetric Functions and Hall Polynomials, Oxford University Press, 1995.
12. E. Vasserot, Representations de groupes quantiques et permutations, Annales Sci. ENS 26 (1993), 747-773.