Integrable Electron Model with Correlated Hopping and Quantum Supersymmetry
Mark D. Gould, Katrina E. Hibberd, Jon R. Links, Yao-Zhong Zhang

TL;DR
This paper introduces a quantum integrable electron model extending the Hubbard model with correlated hopping, exhibiting quantum supersymmetry and solvable via the quantum inverse scattering method.
Contribution
It presents a new integrable electron model with correlated hopping terms and quantum superalgebra symmetry, expanding the class of solvable models.
Findings
Model is invariant under quantum superalgebra $U_q(gl(2|1))$
Model is integrable in one dimension
Provides a framework for studying correlated electron systems
Abstract
We give the quantum analogue of a recently introduced electron model which generalizes the Hubbard model with additional correlated hopping terms and electron pair hopping. The model contains two independent parameters and is invariant with respect to the quantum superalgebra . It is integrable in one dimension by means of the quantum inverse scattering method.
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