Exactly Solvable Models and New Link Polynomials. V. Yang-Baxter Operator and Braid-Monoid Algebra

DOI10.1143/JPSJ.57.1905zbMath0719.57007MaRDI QIDQ5751601

Miki Wadati, Tetsuo Deguchi, Yasuhiro Akutsu

Publication date: 1988

Published in: Journal of the Physical Society of Japan (Search for Journal in Brave)

zbMATH Keywords

Yang-Baxter operatorcrossing symmetryfactorized S-matricesbraid-monoid algebras

Mathematics Subject Classification ID

Infinite-dimensional groups and algebras motivated by physics, including Virasoro, Kac-Moody, (W)-algebras and other current algebras and their representations (81R10)

Related Items (12)

Quantum Ř matrix for E7 and F4 groups ⋮ Correlation functions of the integrable higher-spin XXX and XXZ spin chains through the fusion method ⋮ MASSEY–MILNOR LINKING = CHERN–SIMONS–WITTEN GRAPHS ⋮ Quantum symmetry algebras of spin systems related to Temperley–Lieb R-matrices ⋮ Old and new link polynomials from the theory of exactly solvable models ⋮ Logarithmic superconformal minimal models ⋮ Erratum to: Form factors of integrable higher-spin XXZ chains and the affine quantum-group symmetry. ⋮ FIRST NON-VANISHING SELF-LINKING OF KNOT (III) MASSEY–MILNOR THEORY ⋮ COMBINATORIC MASSEY–MILNOR LINKING THEORY ⋮ Integrable vertex and loop models on the square lattice with open boundaries via reflection matrices ⋮ FIRST NON-VANISHING SELF-LINKING OF KNOTS (I) COMBINATORIC AND DIAGRAMMATIC STUDY ⋮ ALL LINK INVARIANTS FOR TWO DIMENSIONAL SOLUTIONS OF YANG–BAXTER EQUATION AND DRESSINGS

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