Investigation of the first-order phase transition in theA-reaction model using a constant-coverage kinetic ensemble
- 1 October 1992
- journal article
- research article
- Published by American Physical Society (APS) in Physical Review A
- Vol. 46 (8) , 4630-4633
- https://doi.org/10.1103/physreva.46.4630
Abstract
The first-order kinetic transition in the A- (or Ziff-Gulari-Barshad) surface-reaction model [Phys. Rev. Lett. 56, 2553 (1986)] is investigated using a simulation algorithm (or ensemble) in which the coverage of A is held fixed, while the rate y of A adsorption is allowed to vary. This ensemble allows the metastability loop and spinodal point of the phase transition to be carefully examined. The metastable behavior is found to be in qualitative agreement with the predictions of mean-field theory made by Dickman [Phys. Rev. A 34, 4246 (1986)]. Furthermore, the transition point is precisely determined to be =0.525 60±0.000 01. The metastable behavior near the spinodal point is also investigated using the standard constant-rate algorithm.
This publication has 20 references indexed in Scilit:
- Monte Carlo study of CO oxidation on an anisotropic surfacePhysical Review A, 1991
- A nonequilibrium tricritical point in the monomer-dimer catalysis modelJournal of Physics A: General Physics, 1990
- The CO+O2 reaction on metal surfaces. Simulation and mean-field theory: The influence of diffusionThe Journal of Chemical Physics, 1990
- Monte-Carlo simulation of the oxidation of carbon monoxide on fractal surfacesSurface Science, 1990
- Bistability in a surface-reaction modelPhysical Review A, 1990
- Kinetic model for heterogeneous catalysis: Cluster and percolation propertiesThe Journal of Chemical Physics, 1990
- Critical exponents for an irreversible surface reaction modelPhysical Review A, 1990
- On kinetic phase transitions in surface reactionsJournal of Catalysis, 1990
- Kinetic phase transitions in a model for surface catalysisSurface Science, 1989
- Kinetic Phase Transitions in an Irreversible Surface-Reaction ModelPhysical Review Letters, 1986