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A model for the catalytic oxidation of CO that includes CO desorption and diffusion, O repulsion, and impurities in the gas phase
We present kinetic Monte Carlo simulations exploring the nonequilibrium phase diagram of a modified Ziff–Gulari–Barshad (ZGB) dynamic lattice-gas model for the catalytic oxidation of carbon monoxide (CO) on a surface. The modified model includes the simultaneous presence of contaminants in the gas p...
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Published in: | Physica A 2015-04, Vol.424, p.217-224 |
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Main Authors: | , |
Format: | Article |
Language: | English |
Subjects: | |
Citations: | Items that this one cites Items that cite this one |
Online Access: | Get full text |
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Summary: | We present kinetic Monte Carlo simulations exploring the nonequilibrium phase diagram of a modified Ziff–Gulari–Barshad (ZGB) dynamic lattice-gas model for the catalytic oxidation of carbon monoxide (CO) on a surface. The modified model includes the simultaneous presence of contaminants in the gas phase, CO desorption, CO diffusion, and strong repulsion between adsorbed oxygen (O) atoms; all of which have been observed in experimental systems. We find that the strong O–O repulsion produces higher reaction rates, albeit in a reduced reactive pressure window. In systems with impurities, the CO2 production rate is greatly reduced, but this effect is mitigated by CO desorption and diffusion. CO desorption has the effect of widening the reactive pressure window, while CO diffusion has the effect of increasing the reaction rate. In some parameter regimes the presence of impurities destroys the discontinuous transition between the reactive and high CO coverage phases.
•We present Monte Carlo simulations of a modified ZGB model for CO oxidation.•The model includes CO desorption, diffusion, lateral O–O repulsion, and impurities.•CO diffusion and strong O–O repulsion give increased reaction rate.•Impurities give reduced reaction rate and may destroy discontinuous CO poisoning.•The various processes influence the critical CO desorption rate in different ways. |
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ISSN: | 0378-4371 1873-2119 |
DOI: | 10.1016/j.physa.2015.01.011 |