A Monte Carlo quasi-classical trajectories study of the chemisorption of hydrogen on the W(001) surface
The dynamical aspects of the adsorption of H 2 on the W(001) surface have been studied by performing Monte Carlo quasi-classical trajectories calculations, and using an analytic tight-binding model potential. We have found that the dissociative adsorption probability P a undergoes a rapid decrease f...
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Veröffentlicht in: | Surface science 1992-07, Vol.274 (1), p.161-172 |
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Format: | Artikel |
Sprache: | eng |
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Zusammenfassung: | The dynamical aspects of the adsorption of H
2 on the W(001) surface have been studied by performing Monte Carlo quasi-classical trajectories calculations, and using an analytic tight-binding model potential. We have found that the dissociative adsorption probability
P
a undergoes a rapid decrease from 60% to 54% when increasing the collision kinetic energy
E
col from 100 to 150 meV, and after having reached the value of 50% at
E
col = 500 meV, it increases slowly to 56% for
E
col = 1 eV. This behaviour is in qualitative agreement with the results of nozzle beam experiments, which have been interpreted on the basis of parallel adsorption through a precursor path and a direct activated path. When simulating thermal beams, we have seen that
P
a decreases slowly for increasing values of the beam temperature, as observed experimentally. From our calculations it emerges that: (i) when H
2 is in the ground vibrational level, the translational energy is more important for adsorption than the internal one, but the reverse holds for the first-excited vibrational level; (ii)
P
a is practically independent of the angle of incidence of the beam, that is, it follows the total kinetic energy scaling; (iii) a significant influence of the corrugation of the W(001) surface on
P
a is evidenced; (iv) the scattering is dominated by large interconversions of the translational and internal energy components; and (v) the angular distributions of the backscattered H
2 molecules are not specular to the incidence angles of the beam. |
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ISSN: | 0039-6028 1879-2758 |
DOI: | 10.1016/0039-6028(92)90110-R |