Solutions of the graded Yang-Baxter equations are constructed which are invariant relative to the general linear and orthosymplectic supergroups. The Hamiltonians and other higher integrals (the transfer matrix) of spin systems on a finite lattice connected with the solutions found are diagonalized. A generalization of the Yang-Baxter equation to the case of the δ-commutative, G-graded Zamolodchikov algebra is presented. © 1986 Plenum Publishing Corporation.
CITATION STYLE
Kulish, P. P. (1986). Integrable graded magnets. Journal of Soviet Mathematics, 35(4), 2648–2662. https://doi.org/10.1007/BF01083770
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