Search results for "Arrhenius behavior"

showing 2 items of 2 documents

Comment on “Surface diffusion near the points corresponding to continuous phase transitions” [J. Chem. Phys. 109, 3197 (1998)]

1999

It is well known that unlike static equilibrium properties, kinetic quantities in Monte Carlo simulations are very sensitive to the details of the algorithm used for the microscopic transition rates. This is particularly true near the critical region where fluctuations are pronounced. We demonstrate that when diffusion of oxygen adatoms near the order–disorder transition of a lattice-gas model of the O/W(110) model system is studied, the transition rates must be chosen carefully. In particular, we show that the choice by Uebing and Zhdanov [J. Chem. Phys. 109, 3197 (1998)] is inappropriate for the study of critical effects in diffusion.

Surface diffusionMechanical equilibriumContinuous phase modulationCondensed matter physicsW(110)ChemistryMonte Carlo methodGeneral Physics and AstronomyThermodynamicsBoundary (topology)ComputingMilieux_LEGALASPECTSOFCOMPUTINGKinetic energyNON-ARRHENIUS BEHAVIOROXYGENlaw.inventionMODELBOUNDARYlawPhysical and Theoretical ChemistryDiffusion (business)Phase diagramThe Journal of Chemical Physics
researchProduct

Non-Arrhenius Behavior of Surface Diffusion Near a Phase Transition Boundary

1997

We study the non-Arrhenius behavior of surface diffusion near the second-order phase transition boundary of an adsorbate layer. In contrast to expectations based on macroscopic thermodynamic effects, we show that this behavior can be related to the average microscopic jump rate which in turn is determined by the waiting-time distribution W(t) of single-particle jumps at short times. At long times, W(t) yields a barrier that corresponds to the rate-limiting step in diffusion. The microscopic information in W(t) should be accessible by STM measurements.

Surface diffusionPhase transitionMaterials scienceCondensed matter physicsArrhenius behaviorGeneral Physics and AstronomyBoundary (topology)FOS: Physical sciencesCondensed Matter - Soft Condensed MatterJump rateDistribution (mathematics)Turn (geometry)Soft Condensed Matter (cond-mat.soft)Diffusion (business)
researchProduct