Abstract

The results of a Monte Carlo study of the low-temperature properties of a kinetic Ising model with triplet interactions on a triangular lattice are given. In particular, we determine the effective static exponents for the specific heat, susceptibility, and magnetization as well as the effective dynamic exponents for the time-dependent magnetic and energy correlation functions. Estimates are also given for the true exponents of these quantities. Within the accuracy of the Monte Carlo method, our results are consistent with the concept of weak universality.

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