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Entanglement and Berry Phase in a $(3 imes 3)-$dimensional Yang-Baxter system | | Gangcheng Wang
; Chunfang Sun
; Qingyong Wang
; Kang Xue
; | | Date: |
22 Mar 2009 | | Abstract: | A $9 imes 9$ unitary $reve{R}-$matrix, solution of the Yang-Baxter
Equation, is obtained in this paper. The entanglement properties of
$reve{R}-$matrix is investigated, and the arbitrary degree of entanglement
for two-qutrit entangled states can be generated via $reve{R}$-matrix acting
on the standard basis. A Yang-Baxter Hamiltonian can be constructed from
unitary $reve{R}-$matrix. Then the geometric properties of this system is
studied. The results showed that the Berry phase of this system can be
represented under the framework of SU(2) algebra. | | Source: | arXiv, 0903.3713 | | Services: | Forum | Review | PDF | Favorites | |
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