INTEGRABILITY OF OPEN SPIN CHAINS WITH QUANTUM ALGEBRA SYMMETRY
1991 ◽
Vol 06
(29)
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pp. 5231-5248
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Keyword(s):
R Matrix
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We construct an open quantum spin chain from the “twisted” [Formula: see text]R matrix in the fundamental representation which has the quantum algebra symmetry Uq[ su (2)]. This anisotropic spin-1 chain is different from the Uq[ su (2)]-invariant chain constructed from the “untwisted” [Formula: see text] spin-1 R matrix (namely, the spin-1 XXZ chain of Fateev-Zamolodchikov with boundary terms) but, nevertheless, is also completely integrable. We discuss the general case of an R matrix of the type g(k), where k∈{1, 2, 3}, and g is any simple Lie algebra.
Keyword(s):
Keyword(s):
1992 ◽
Vol 07
(supp01b)
◽
pp. 707-730
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Keyword(s):
1995 ◽
Vol 10
(13)
◽
pp. 1937-1952
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2018 ◽
Vol 51
(32)
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pp. 325001
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Keyword(s):