Abstract:
It is shown that the critical exponents of completely integrable spin models in quasicrystals are equal to the critical exponents of the corresponding models in crystals. A classification of the thermodynamic phases of the eight-vertex model and the binary correlation function of
the Ising model in a quasicrystal are given.
Citation:
N. V. Antonov, V. E. Korepin, “Critical properties of completely integrable spin models in quasicrystals”, TMF, 77:3 (1988), 402–411; Theoret. and Math. Phys., 77:3 (1988), 1282–1288