Nested off-diagonal Bethe ansatz and exact solutions of the su(n) spin chain with generic integrable boundaries

doi:10.1007/JHEP04(2014)143

	Nested off-diagonal Bethe ansatz and exact solutions of the su(n) spin chain with generic integrable boundaries
	Cao, Junpeng 1,2; Yang, Wen-Li 3,4; Shi, Kangjie 3; Wang, Yupeng 1,2
刊名	JOURNAL OF HIGH ENERGY PHYSICS
	2014-04-23
关键词	Bethe Ansatz Lattice Integrable Models
ISSN号	1029-8479
DOI	10.1007/JHEP04(2014)143
文献子类	Article
英文摘要	The nested off-diagonal Bethe ansatz method is proposed to diagonalize multicomponent integrable models with generic integrable boundaries. As an example, the exact solutions of the su (n)- invariant spin chain model with both periodic and non-diagonal boundaries are derived by constructing the nested T - Q relations based on the operator product identities among the fused transfer matrices and the asymptotic behavior of the transfer matrices.
WOS关键词	ANISOTROPIC HEISENBERG CHAIN ; NONDIAGONAL OPEN BOUNDARIES ; FUNCTIONAL RELATIONS ; XXZ-SPIN ; REFLECTION EQUATION ; QUANTUM-SYSTEMS ; FIELD-THEORIES ; VERTEX MODEL ; K-MATRICES ; TERMS
语种	英语
出版者	SPRINGER
WOS记录号	WOS:000335452700003
内容类型	期刊论文
源URL	[http://119.78.100.186/handle/113462/49301]
专题	中国科学院近代物理研究所
通讯作者	Cao, Junpeng
作者单位	1.Chinese Acad Sci, Inst Phys, Beijing Natl Lab Condensed Matter, Beijing 100190, Peoples R China 2.Collaborat Innovat Ctr Quantum Matter, Beijing, Peoples R China 3.NW Univ Xian, Inst Modern Phys, Xian 710069, Peoples R China 4.Beijing Ctr Math & Informat Interdisciplinary S, Beijing 100048, Peoples R China
推荐引用方式 GB/T 7714	Cao, Junpeng,Yang, Wen-Li,Shi, Kangjie,et al. Nested off-diagonal Bethe ansatz and exact solutions of the su(n) spin chain with generic integrable boundaries[J]. JOURNAL OF HIGH ENERGY PHYSICS,2014.
APA	Cao, Junpeng,Yang, Wen-Li,Shi, Kangjie,&Wang, Yupeng.(2014).Nested off-diagonal Bethe ansatz and exact solutions of the su(n) spin chain with generic integrable boundaries.JOURNAL OF HIGH ENERGY PHYSICS.
MLA	Cao, Junpeng,et al."Nested off-diagonal Bethe ansatz and exact solutions of the su(n) spin chain with generic integrable boundaries".JOURNAL OF HIGH ENERGY PHYSICS (2014).