Expansions for (q) infinityn(2)+2n and basic hypergeometric series in U(n)

被引：0

作者：

机构：

来源：

Discrete Math | / 1-3卷 / 281-317期

关键词：

D O I：

暂无

中图分类号：

学科分类号：

摘要：

引用

共 50 条

[21] A Q-ANALOG OF THE BALANCED 3F2 SUMMATION THEOREM FOR HYPERGEOMETRIC-SERIES IN U(N)
MILNE, SC
ADVANCES IN MATHEMATICS, 1993, 99 (02) : 162 - 237
[22] EXPANSIONS OF AVERAGED TRUNCATIONS OF BASIC HYPERGEOMETRIC SERIES
Schlosser, Michael j.
Zhou, Nian hong
PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY, 2024, 152 (11) : 4659 - 4673
[23] A Q-ANALOG OF THE GAUSS SUMMATION THEOREM FOR HYPERGEOMETRIC-SERIES IN U(N)
MILNE, SC
ADVANCES IN MATHEMATICS, 1988, 72 (01) : 59 - 131
[24] A SUPERALGEBRA MORPHISM OF U(Q)[OSP(1/2N)] ONTO THE DEFORMED OSCILLATOR SUPERALGEBRA W(Q)(N)
PALEV, TD
LETTERS IN MATHEMATICAL PHYSICS, 1993, 28 (04) : 321 - 328
[25] On abelian (2n, n, 2n, 2)-difference sets
Hiramine, Yutaka
JOURNAL OF COMBINATORIAL THEORY SERIES A, 2010, 117 (07) : 996 - 1003
[26] On (2n, 2, 2n, n) relative difference sets
Hiramine, Y
JOURNAL OF COMBINATORIAL THEORY SERIES A, 2003, 101 (02) : 281 - 284
[27] Three-Pronged Junctions on SO(2N)/U(N) and Sp(N)/U(N)
Kim, T.
Shin, Su
PHYSICS OF PARTICLES AND NUCLEI LETTERS, 2020, 17 (05) : 666 - 670
[28] INFINITESIMAL OPERATORS AND STRUCTURE OF THE REPRESENTATIONS OF THE GROUPS SO-STAR(2N) AND SO(2N) IN A U(N) BASIS AND OF THE GROUPS SU-STAR(2N) AND SU(2N) IN AN SP(N) BASIS
KLIMYK, AU
GAVRILIK, AM
JOURNAL OF MATHEMATICAL PHYSICS, 1984, 25 (03) : 422 - 430
[29] On [X, U(n)] when dim X is 2n
Hamanaka, H
Kono, A
JOURNAL OF MATHEMATICS OF KYOTO UNIVERSITY, 2003, 43 (02): : 333 - 348
[30] Three-Pronged Junctions on SO(2N)/U(N) and Sp(N)/U(N)
T. Kim
Su. Shin
Physics of Particles and Nuclei Letters, 2020, 17 : 666 - 670

← 1 2 3 4 5 →