MACDONALD'S POLYNOMIALS AND REPRESENTATIONS OF QUANTUM GROUPS

被引：0

作者：

Etingof, Pavel I. ^{[1
]}

Kirillov, Alexander A., Jr. ^{[1
]}

机构：

[1] Yale Univ, Dept Math, New Haven, CT 06520 USA

来源：

MATHEMATICAL RESEARCH LETTERS | 1994年 / 1卷 / 03期

关键词：

D O I：

暂无

中图分类号：

O1 [数学];

学科分类号：

0701 ; 070101 ;

摘要：

引用

页码：279 / 296

页数：18

共 50 条

[31] ON PERIODIC REPRESENTATIONS OF QUANTUM GROUPS
ARNAUDON, D
INTERNATIONAL JOURNAL OF MODERN PHYSICS B, 1992, 6 (11-12): : 1873 - 1880
[32] On a class of representations of quantum groups
Gerasimov, A
Kharchev, S
Lebedev, D
Oblezin, S
NONCOMMUTATIVE GEOMETRY AND REPRESENTATION THEORY IN MATHEMATICAL PHYSICS, 2005, 391 : 101 - 110
[33] On generalized Macdonald polynomials
Mironov, A.
Morozov, A.
JOURNAL OF HIGH ENERGY PHYSICS, 2020, 2020 (01)
[34] Nonsemisimple Macdonald polynomials
Ivan Cherednik
Selecta Mathematica, 2009, 14 : 427 - 569
[35] Pieri formulas for Macdonald's spherical functions and polynomials
van Diejen, J. F.
Emsiz, E.
MATHEMATISCHE ZEITSCHRIFT, 2011, 269 (1-2) : 281 - 292
[36] QUASIHARMONIC POLYNOMIALS FOR COXETER GROUPS AND REPRESENTATIONS OF CHEREDNIK ALGEBRAS
Berenstein, Arkady
Burman, Yurii
TRANSACTIONS OF THE AMERICAN MATHEMATICAL SOCIETY, 2010, 362 (01) : 229 - 260
[37] MULTIVARIATE POLYNOMIALS, STANDARD TABLEAUX, AND REPRESENTATIONS OF SYMMETRICAL GROUPS
CLAUSEN, M
JOURNAL OF SYMBOLIC COMPUTATION, 1991, 11 (5-6) : 483 - 522
[38] Representations of Lie algebras from representations of quantum groups
Moylan, P
CZECHOSLOVAK JOURNAL OF PHYSICS, 1998, 48 (11) : 1457 - 1464
[39] Strong factorization property of Macdonald polynomials and higher-order Macdonald’s positivity conjecture
Maciej Dołęga
Journal of Algebraic Combinatorics, 2017, 46 : 135 - 163
[40] Double Macdonald polynomials as the stable limit of Macdonald superpolynomials
O. Blondeau-Fournier
L. Lapointe
P. Mathieu
Journal of Algebraic Combinatorics, 2015, 41 : 397 - 459

← 1 2 3 4 5 →