Mixed integrable \(\text{SU}(N)\) vertex model with arbitrary twists

DOI10.1016/j.nuclphysb.2004.10.047zbMath1119.82304arXivnlin/0406021OpenAlexW2045919509MaRDI QIDQ874556

N. E. Zubov

Publication date: 10 April 2007

Published in: Nuclear Physics. B (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/nlin/0406021

zbMATH Keywords

boundary conditionsalgebraic Bethe ansatzmixed lattice models

Mathematics Subject Classification ID

Exactly solvable models; Bethe ansatz (82B23) Groups and algebras in quantum theory and relations with integrable systems (81R12)

Related Items (6)

Equivalences between spin models induced by defects ⋮ Bethe ansatz for the \(XXX\)-\(S\) chain with non-diagonal open boundaries ⋮ Separation of variables for integrable spin-boson models ⋮ The entropy of the six-vertex model with a variety of different boundary conditions ⋮ Integrable spin-boson models descending from rational six-vertex models ⋮ Form factors and complete spectrum of XXX antiperiodic higher spin chains by quantum separation of variables

Cites Work

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• Yang-Baxter equation and representation theory. I
• Integrable SU(N) vertex models with general toroidal boundary conditions
• Irreducible unitary representations of the Lorentz group
• Diagonalisation of GL(N) invariant transfer matrices and quantum N-wave system (Lee model)
• New integrable quantum chains combining different kinds of spins
• The packing of two species of polygons on the square lattice
• SU(1,1)-invariant solution of the quantum Yang-Baxter equation
• The su(1,1) Tavis-Cummings model
• Exact solution and interfacial tension of the six-vertex model with anti-periodic boundary conditions

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