2005•Acta Physica SinicaOpen access

Integrability of the generalized multi-component Fermi quantum derivative nonlin ear Schrdinger model

Tian Xiao-Dong, Rui‐Hong Yue, 西北大学现代物理研究所,西安 710069

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Abstract

With the help of Lax operator, the monodromy matrix is constructed, and the Hamiltonian is obtained. By using algebraic Bethe ansatz method, it has been shown t hat the monodromy matrix satisfies the Yang-Baxter equation on both a finite in terval and an infinite interval. So the integrability of this model is proved.

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What this paper is about

With the help of Lax operator, the monodromy matrix is constructed, and the Hamiltonian is obtained. By using algebraic Bethe ansatz method, it has been shown t hat the monodromy matrix satisfies the Yang-Baxter equation on both a finite in terval and an infinite interval. So the integrability of this model is proved.

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Available abstract

With the help of Lax operator, the monodromy matrix is constructed, and the Hamiltonian is obtained. By using algebraic Bethe ansatz method, it has been shown t hat the monodromy matrix satisfies the Yang-Baxter equation on both a finite in terval and an infinite interval. So the integrability of this model is proved.

Key concepts: Monodromy matrix, Bethe ansatz, Hamiltonian (control theory), Mathematical physics, Monodromy, Algebraic number, Physics, Quantum

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