Universal tangle invariant and commutants of quantum algebras

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题名:	Universal tangle invariant and commutants of quantum algebras
作者:	Lee,HC
贡献者:	物理研究所
关键词:	BRAID GROUP-REPRESENTATIONS;LINK POLYNOMIALS;FIELD THEORY;SUPERGROUPS;KNOTS
日期:	1996
上传时间:	2010-07-08 14:08:12 (UTC+8)
出版者:	中央大學
摘要:	We construct a universal tangle invariant on a quantum algebra. We show that the invariant maps tangle to commutants of the algebra; every (1, 1)-tangle is mapped to a Casimir operator of the algebra; the eigenvalue of the Casimir operator in an irreducible representation of the algebra is a link polynomial for the closure of the tangle. This result is applied to a discussion of the Alexander-Conway polynomial and quantum holonomy in Chern-Simons theory in three dimensions.
關聯:	JOURNAL OF PHYSICS A-MATHEMATICAL AND GENERAL
显示于类别:	[物理研究所] 期刊論文

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