Quantum Corrections for the Second Gas‐Surface Virial Coefficient
- 15 August 1968
- journal article
- research article
- Published by AIP Publishing in The Journal of Chemical Physics
- Vol. 49 (4) , 1543-1545
- https://doi.org/10.1063/1.1670276
Abstract
The quantum corrections for the second gas–surface virial coefficient are derived and applied to the experimental data for H2, D2, CH4, and CD4 in the external field provided by a uniform graphite surface. These corrections cause quite sizable differences in the interaction energies and areas obtained for the hydrogen pair, but the differences are, of course, small in the case of the methanes. Quantum effects have been measured in dilute adsorption systems and found to be of considerable importance. Theoretically, Yaris and Sams have developed the second gas–surface virial coefficient from the Wigner–Kirkwood expansion to order and examined three different models for the gas–surface interaction potential, using the data of Constabaris et al. Due to a misprint in the term of Uhlenbeck and Beth, which has been carried through in the calculations of Yaris and Sams, we have recalculated the quantum corrected and fitted it to the data mentioned above.
Keywords
This publication has 7 references indexed in Scilit:
- Hindered rotation in physical adsorptionTransactions of the Faraday Society, 1965
- Quantum Treatment of the Physical Adsorption of Isotopic SpeciesThe Journal of Chemical Physics, 1962
- Second Virial Coefficients of Argon, Krypton, and Argon-Krypton Mixtures at Low TemperaturesThe Journal of Chemical Physics, 1962
- THE INTERACTION OF H2, D2, CH4 AND CD4 WITH GRAPHITIZED CARBON BLACK1The Journal of Physical Chemistry, 1961
- Virial coefficients of hydrogen and deuterium at temperatures between −175°C and +150°C. Conclusions from the second virial coefficient with regards to the intermolecular potentialPhysica, 1960
- Intermolecular forces between unlike molecules. A more complete form of the combining rulesTransactions of the Faraday Society, 1960
- The quantum theory of the non-ideal gas I. Deviations from the classical theoryPhysica, 1936