Webb4 juni 1998 · M. Kashiwara, “ On crystal bases of q-analogue of universal enveloping algebras,” Duke Math. J. 63, 465 ... Webb9 juli 2024 · MR1115118 Kashiwara, M. (J-KYOT-R) On crystal bases of the Q-analogue of universal enveloping algebras. Duke Math. J. 63 (1991), no. 2, 465–516, which provides a canonical base for representations of the quantized universal enveloping algebra Uq(G) associated with a Kac-Moody Lie algebra.
Finite-Dimensional Crystals B^{2,s} for Quantum Affine Algebras …
WebbCrystal bases or Kashiwara crystals are combinatorial structures that mirror repre-sentations of Lie groups. Historically, crystal bases were developed independently around 1990 from two independent sources. On the one hand, [Kashiwara (1990, 1991, 1994)] showed that modules of quan-tum groups have “crystal bases” with remarkable ... Webb8 juni 1996 · [Submitted on 8 Jun 1996] Geometric Construction of Crystal Bases Masaki Kashiwara, Yoshihisa Saito We realize the crystal associated to the quantized … briggs international security
Realization of affine type A Kirillov-Reshetikhin crystals via …
WebbThe crystal base is introduced by the investigation of the quantized universal enveloping algebra at q = 0. It carries a combinatorial structure, which permits us a combinatorial study of representations. We explain here this notion and its properties. Contents 0 . Keyphrases crystal base combinatorial study Webb12 dec. 2007 · M. Kashiwara, On crystal bases of the q-analogue of universal enveloping algebras, Duke Math. J. 63 (1991) 465-516. M. Kashiwara , The Riemann-Hilbert problem for holonomic systems, Publ. RIMS, Kyoto Univ. 20 (1984) 319-365. Webb22 dec. 2009 · Kashiwara, M.: Global crystal bases of quantum groups. Duke Math. J. 69, 455–485 (1993) Article MATH MathSciNet Google Scholar Kang, S.-J.: Quantum deformations of generalized Kac–Moody algebras and their modules. J. Algebra 175, 1041–1066 (1995) Article MATH MathSciNet Google Scholar briggs intek electric fan