Combinatorial point for fused loop models
DOI10.1007/s00220-007-0225-3zbMath1185.82028arXivmath-ph/0603018OpenAlexW1838541084MaRDI QIDQ2454804
Publication date: 22 October 2007
Published in: Communications in Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/math-ph/0603018
Applications of graph theory (05C90) Exact enumeration problems, generating functions (05A15) Quantum groups (quantized enveloping algebras) and related deformations (17B37) Random walks, random surfaces, lattice animals, etc. in equilibrium statistical mechanics (82B41) Lattice systems (Ising, dimer, Potts, etc.) and systems on graphs arising in equilibrium statistical mechanics (82B20)
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Cites Work
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- A combinatorial matrix in 3-manifold theory
- Inhomogeneous model of crossing loops and multidegrees of some algebraic varieties
- Meanders and the Temperley-Lieb algebra
- Around the Razumov-Stroganov conjecture: proof of a multi-parameter sum rule
- Symmetry classes of alternating-sign matrices under one roof
- Quantum incompressibility and Razumov Stroganov type conjectures
- Incompressible representations of the Birman-Wenzl-Murakami algebra
- A scheme related to the Brauer loop model
- Combinatorial nature of the ground-state vector of the \(\mathrm{O}(1)\) loop model
- The quantum symmetricXXZchain at Δ = -½, alternating-sign matrices and plane partitions
- Higher spin vertex models with domain wall boundary conditions
- Boundary qKZ equation and generalized Razumov–Stroganov sum rules for open IRF models
- The quantum Knizhnik–Zamolodchikov equation, generalized Razumov–Stroganov sum rules and extended Joseph polynomials
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