Three-state, steady-state Ising systems: Monte Carlo and Bragg-Williams treatments
AUTOR(ES)
Hill, Terrell L.
RESUMO
In two earlier papers, the steady-state critical and phase-transition properties of a lattice of three-state enzyme molecules were studied by using the “closed” Bragg-Williams (BW), or mean field, approximation. The “open” BW and Monte Carlo methods are applied to the same problem in this paper by using finite lattices. The open BW treatment provides a way of locating the cut across a van der Waals type of loop encountered in a phase transition in the closed BW system. Thermodynamic-like methods cannot be used for this purpose as they can with two-state, steady-state systems.
ACESSO AO ARTIGO
http://www.pubmedcentral.nih.gov/articlerender.fcgi?artid=318975Documentos Relacionados
- Properties of some three-state, steady-state Ising systems, according to the Bragg-Williams approximation
- Approximate steady-state properties of lattices of interacting three-state enzyme molecules: a novel phase transition.
- Steady-state detection for multivariate systems based on PCA and wavelets
- Steady-state properties of coupled systems in mitochondrial oxidative phosphorylation.
- Steady-state coupling of four membrane systems in mitochondrial oxidative phosphorylation.