Study of Damage Propagation at the Interface Localization-Delocalization Transition of the Confined Ising Model
arXiv:0705.4474 · doi:10.1103/PhysRevB.66.104409
Abstract
The propagation of damage in a confined magnetic Ising film, with short range competing magnetic fields () acting at opposite walls, is studied by means of Monte Carlo simulations. Due to the presence of the fields, the film undergoes a wetting transition at a well defined critical temperature . In fact, the competing fields causes the occurrence of an interface between magnetic domains of different orientation. For () such interface is bounded (unbounded) to the walls, while right at the interface is essentially located at the center of the film. It is found that the spatio-temporal spreading of the damage becomes considerably enhanced by the presence of the interface, which act as a ''catalyst'' of the damage causing an enhancement of the total damaged area. The critical points for damage spreading are evaluated by extrapolation to the thermodynamic limit using a finite-size scaling approach. Furthermore, the wetting transition effectively shifts the location of the damage spreading critical points, as compared with the well known critical temperature of the order-disorder transition characteristic of the Ising model. Such a critical points are found to be placed within the non-wet phase.
arXiv comment22 pages, 13 figures included
References in corpus (7)
- Anomalous size-dependence of interfacial profiles between coexisting phases of polymer mixtures in thin film geometry: A Monte-Carlo simulation
- Are Damage Spreading Transitions Generically in the Universality Class of Directed Percolation?
- A symmetric polymer blend confined into a film with antisymmetric surfaces: interplay between wetting behavior and phase diagram
- Anomalous corrections to the Kelvin equation at complete wetting
- Critical point shift in a fluid confined between opposing walls
- Finite-size effects in layered magnetic systems
- Damage spreading and dynamic stability of kinetic Ising models