Polarization-free generators for the Belavin model

Abstract

Employing a change of basis, the so-called factorizing Drinfel'd twist, we construct polarization-free and completely symmetric creation operators for a face type model equivalent to the Belavin model. A resolution of the nested structure of the Bethevectors is achieved.

16 pages, no figures, typos corrected, new reference [4] added

References in corpus (5)

• On the quantum inverse scattering problem
• Solution of the quantum inverse problem
• Polarization-Free Generators and the S-Matrix
• Resolution of the Nested Hierarchy for Rational sl(n) Models
• The Drinfel'd twisted XYZ model

Cited by in corpus (10)

• Drinfeld twists and algebraic Bethe ansatz of the supersymmetric model associated with $U_q(gl(m|n))$
• Drinfeld Twists and Algebraic Bethe Ansatz of the Supersymmetric t-J Model
• Drinfeld Twists and Symmetric Bethe Vectors of Supersymmetric Fermion Models
• Drinfeld twists of the open XXZ chain with non-diagonal boundary terms
• On the Construction of Correlation Functions for the Integrable Supersymmetric Fermion Models
• Determinant formula for the partition function of the six-vertex model with a non-diagonal reflecting end
• A representation basis for the quantum integrable spin chain associated with the su(3) algebra
• A convenient basis for the Izergin-Korepin model
• Factorizing twists and R-matrices for representations of the quantum affine algebra U_q(\hat sl_2)
• Drinfeld twist and symmetric Bethe vectors of the open XYZ chain with non-diagonal boundary terms