The centrally extended superalgebra was shown to play an important role for the integrable
structures of the one-dimensional Hubbard model and of the planar AdS/CFT …

In this paper we study isotropic integrable systems based on the braid-monoid algebra.
These systems constitute a large family of rational multistate vertex models and are realized …

By a combination of analytical and numerical techniques, we analyze the continuum limit of
the integrable 3⊗ 3¯⊗ 3⊗ 3¯⋯ sl (2/1) superspin chain. We discover profoundly new …

A general graded reflection equation algebra is proposed and the corresponding boundary
quantum inverse scattering method is formulated. The formalism is applicable to all …

In this paper we study the ground-state phase diagram of the one-dimensional half-filled
repulsive (U> 0) Hubbard model supplemented with the pair-hop** interaction (W)(the …

Algebraic Bethe ansatz for gl(2, 1) invariant 36-vertex models Page 1 ELSEVIER Nuclear
Physics B 479 [FS] (1996) 575-593 NUCLEAR PHYSICS B [FS] Algebraic Bethe ansatz for gl(2 …

Abstract We study $\mathfrak {gl}(2| 1) $ symmetric integrable models solvable by the nested
algebraic Bethe ansatz. Using explicit formulas for the Bethe vectors we derive the actions of …

We formulate in terms of the quantum inverse scattering method the exact solution of a spl
(2| 1) invariant vertex model recently introduced in the literature. The corresponding transfer …

We give the q-deformed analogue of a recently introduced electron model which
generalizes the Hubbard model with additional correlated hop** terms and electron pair …

We consider two lattice models for strongly correlated electrons which are exactly solvable
in one dimension. Along with the Hubbard model and the $\mathfrak {su}(2| 2) $ spin chain …