\(B_n^{(1)}\) and \(A_{2n}^{(2)}\) reflection \(K\)-matrices
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Publication:1860907
DOI10.1016/S0550-3213(03)00042-7zbMath1010.82007arXivnlin/0210046MaRDI QIDQ1860907
Publication date: 4 March 2003
Published in: Nuclear Physics. B (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/nlin/0210046
Infinite-dimensional groups and algebras motivated by physics, including Virasoro, Kac-Moody, (W)-algebras and other current algebras and their representations (81R10) Lattice systems (Ising, dimer, Potts, etc.) and systems on graphs arising in equilibrium statistical mechanics (82B20)
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Cites Work
- Factorizing particles on a half-line and root systems
- Quantum R matrix for the generalized Toda system
- Integrable quantum systems and classical Lie algebras
- Reflection \(K\)-matrices for \(19\)-vertex models.
- \(A_{n-1}^{(1)}\) reflection \(K\)-matrices
- Reflection \(K\)-matrices of the 19-vertex model and \(XXZ\) spin-1 chain with general boundary terms
- Integrable open spin chains with nonsymmetric R-matrices
- INTEGRABILITY OF OPEN SPIN CHAINS WITH QUANTUM ALGEBRA SYMMETRY
- Boundary conditions for integrable quantum systems
- Boundary K-matrices for the XYZ, XXZ and XXX spin chains
- Integrability of the \(D^2_n\) vertex models with open boundary
- The boundary supersymmetric sine-Gordon model revisited
- D\(_{n+1}^{(2)}\) reflection K-matrices
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