{ "id": "cond-mat/0008155", "version": "v1", "published": "2000-08-09T18:52:27.000Z", "updated": "2000-08-09T18:52:27.000Z", "title": "Dynamic Phase Transition, Universality, and Finite-size Scaling in the Two-dimensional Kinetic Ising Model in an Oscillating Field", "authors": [ "G. Korniss", "C. J. White", "P. A. Rikvold", "M. A. Novotny" ], "journal": "Phys. Rev. E 63, 016120 (2001).", "doi": "10.1103/PhysRevE.63.016120", "categories": [ "cond-mat.stat-mech", "cond-mat.mtrl-sci" ], "abstract": "We study the two-dimensional kinetic Ising model below its equilibrium critical temperature, subject to a square-wave oscillating external field. We focus on the multi-droplet regime where the metastable phase decays through nucleation and growth of many droplets of the stable phase. At a critical frequency, the system undergoes a genuine non-equilibrium phase transition, in which the symmetry-broken phase corresponds to an asymmetric stationary limit cycle for the time-dependent magnetization. We investigate the universal aspects of this dynamic phase transition at various temperatures and field amplitudes via large-scale Monte Carlo simulations, employing finite-size scaling techniques adopted from equilibrium critical phenomena. The critical exponents, the fixed-point value of the fourth-order cumulant, and the critical order-parameter distribution all are consistent with the universality class of the two-dimensional equilibrium Ising model. We also study the cross-over from the multi-droplet to the strong-field regime, where the transition disappears.", "revisions": [ { "version": "v1", "updated": "2000-08-09T18:52:27.000Z" } ], "analyses": { "keywords": [ "two-dimensional kinetic ising model", "dynamic phase transition", "oscillating field", "universality", "finite-size scaling techniques" ], "tags": [ "journal article" ], "publication": { "publisher": "APS", "journal": "Phys. Rev. E" }, "note": { "typesetting": "TeX", "pages": 0, "language": "en", "license": "arXiv", "status": "editable" } } }