Integrable Kondo impurities in the one-dimensional supersymmetric extended Hubbard model

Abstract

An integrable Kondo problem in the one-dimensional supersymmetric extended Hubbard model is studied by means of the boundary graded quantum inverse scattering method. The boundary $K$ matrices depending on the local moments of the impurities are presented as a nontrivial realization of the graded reflection equation algebras in a two-dimensional impurity Hilbert space. Further,the model is solved by using the algebraic Bethe ansatz method and the Bethe ansatz equations are obtained.

5 pages, RevTex

References in corpus (6)

• Exact Results for a Kondo Problem in One Dimensional t-J Model
• Integrable open-boundary conditions for the $q$-deformed supersymmetric $U$ model of strongly correlated electrons
• Integrability of a t-J model with impurities
• Graded reflection equation algebras and integrable Kondo impurities in the one-dimensional t-J model
• Integrabilities of the $t-J$ Model with Impurities
• Algebraic Bethe ansatz for integrable Kondo impurities in the one-dimensional supersymmetric t-J model

Cited by in corpus (3)

• Integrable Kondo impurities in the one-dimensional supersymmetric U model of strongly correlated electrons
• Integrable Kondo impurities in one-dimensional extended Hubbard models
• Integrable open supersymmetric U model with boundary impurity