Integrable boundary conditions for a non-Abelian anyon chain with \(D(D_{3})\) symmetry
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Publication:993142
DOI10.1016/j.nuclphysb.2008.12.002zbMath1194.81245arXiv0811.1248OpenAlexW2023810787MaRDI QIDQ993142
K. A. Dancer, Phillip S. Isaac, J. R. Links, Peter E. Finch
Publication date: 10 September 2010
Published in: Nuclear Physics. B (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/0811.1248
Inverse scattering problems in quantum theory (81U40) Lattice systems (Ising, dimer, Potts, etc.) and systems on graphs arising in equilibrium statistical mechanics (82B20) (2)-body potential quantum scattering theory (81U05)
Related Items (5)
Bethe ansatz solution of an integrable, non-Abelian anyon chain with \(D(D_{3})\) symmetry ⋮ Anyon chains with pairing terms ⋮ Integrable Hamiltonians withD(Dn) symmetry from the Fateev–Zamolodchikov model ⋮ Integrable approach to simple exclusion processes with boundaries. Review and progress ⋮ Boundary matrices for the higher spin six vertex model
Cites Work
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- Solutions of the Yang-Baxter equation: descendants of the six-vertex model from the Drinfeld doubles of dihedral group algebras
- Quantum inverse problem method. I
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- Representations of the quantum doubles of finite group algebras and spectral parameter dependent solutions of the Yang–Baxter equation
- Universal spectral parameter-dependent Lax operators for the Drinfeld double of the dihedral groupD3
- Quantum double finite group algebras and their representations
- Boundary conditions for integrable quantum systems
- Quasi Hopf algebras, group cohomology and orbifold models
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