ANALYTICAL BETHE ANSATZ FOR OPEN SPIN CHAINS WITH SOLITON NONPRESERVING BOUNDARY CONDITIONS

DOI10.1142/S0217751X06029077zbMath1091.82002arXivmath-ph/0503014OpenAlexW1965957038MaRDI QIDQ5470082

Nicolas Crampé, Luc Frappat, Anastasia Doikou, Daniel Arnaudon, Eric Ragoucy

Publication date: 29 May 2006

Published in: International Journal of Modern Physics A (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/math-ph/0503014

zbMATH Keywords

integrable systemsopen spin chainsanalytical Bethe ansatzsoliton nonpreserving boundaries

Mathematics Subject Classification ID

Exactly solvable models; Bethe ansatz (82B23) Lattice systems (Ising, dimer, Potts, etc.) and systems on graphs arising in equilibrium statistical mechanics (82B20)

Related Items (8)

(Quantum) twisted Yangians: Symmetry, Baxterisation, and centralizers ⋮ Boundary Lax pairs for the \(A_n^{(1)}\) Toda field theories ⋮ Nested algebraic Bethe ansatz for open spin chains with even twisted Yangian symmetry ⋮ The generalized non-linear Schrödinger model on the interval ⋮ Integrable boundary conditions and modified Lax equations ⋮ Nonstandard Bethe Ansatz equations for open \(\operatorname{O}(N)\) spin chains ⋮ The scattering matrix for a generalgl(2) spin chain ⋮ Boundary transfer matrices and boundary quantum KZ equations

Cites Work

• Factorizing particles on a half-line and root systems
• The \(N=4\) SYM integrable super spin chain
• Classically integrable boundary conditions for affine Toda field theories
• Irreducibility criterion for tensor products of Yangian evaluation modules.
• Quantum group symmetry in sine-Gordon and affine Toda field theories on the half-line
• Background field boundary conditions for affine Toda field theories
• Quantum spin chain with `soliton non-preserving' boundary conditions
• MASSLESS FLOWS II: THE EXACT S-MATRIX APPROACH
• Yangians and classical Lie algebras
• Finite-dimensional irreducible representations of twisted Yangians
• Boundary conditions for integrable quantum systems
• Study of Exactly Soluble One-Dimensional N-Body Problems
• Some Exact Results for the Many-Body Problem in one Dimension with Repulsive Delta-Function Interaction

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