Universality in disordered systems: The case of the three-dimensional random-bond Ising model

Abstract

We study the critical behavior of the $d=3$ Ising model with bond randomness through extensive Monte Carlo simulations and finite-size scaling techniques. Our results indicate that the critical behavior of the random-bond model is governed by the same universality class as the site- and bond-diluted models, clearly distinct from that of the pure model, thus providing a complete set of universality in disordered systems.

5 pages, 4 figures, to be published in Phys. Rev. E as a brief report

References in corpus (2)

• Finite size scaling in Ising-like systems with quenched random fields: Evidence of hyperscaling violation
• Quenched bond randomness in marginal and non-marginal Ising spin models in 2D

Cited by in corpus (1)

• Wang-Landau study of the 3D Ising model with bond disorder