Tetrahedral Zamolodchikov algebras corresponding to Baxter's \(L\)- operators

Quantum groups and related algebraic methods applied to problems in quantum theory (81R50) PDEs in connection with quantum mechanics (35Q40) Elliptic curves (14H52)

Related Items

Nonlinear Schrödinger type tetrahedron maps, The tetrahedral Zamolodchikov algebra and the \(\mathrm{Ad}S_5\times S^5\) S-matrix, Simplified tetrahedron equations: fermionic realization, Cohomology of the rational ``electric tetrahedron relation, Tetrahedron equation and quantum \(R\) matrices for spin representations of \(B^{(1)}_n\), \(D^{(1)}_n\) and \(D^{(2)}_{n+1}\), The tetrahedral Zamolodchikov algebra for the fermionic Bazhanov-Stroganov \(R\)-operator, On extension of the Yang-Baxter equation and the fermionic \(R\)-operator, New solutions to the tetrahedron equation associated with quantized six-vertex models, On integrability of the one-dimensional Hubbard model, An elliptic parameterisation of the Zamolodchikov model, The eight tetrahedron equations, Non-commutative birational maps satisfying Zamolodchikov equation, and Desargues lattices, Free fermions, vertex Hamiltonians, and lower-dimensional AdS/CFT, Integrability in three dimensions: algebraic Bethe ansatz for anyonic models, Solution of tetrahedron equation and cluster algebras, Tetrahedron equation and spin integrable models on a cubic lattice, Hubbard Models as Fusion Products of Free Fermions, Quantum geometry of three-dimensional lattices, Particles and Strings in a 2 + 1-D Integrable Quantum Model, Three-dimensional vertex model in statistical mechanics from Baxter-Bazhanov model., Histogram Monte Carlo position-space renormalization group: applications to the site percolation.

Cites Work

Unnamed Item