Abstract:
The free energy of a Coulomb system of interacting electrons and nuclei is studied in the adiabatic approximation for nuclei with allowance for particle identity effects. An explicit expression is found for the effective short-range interaction potential of “identical” initial atoms in the self-consistent Hartree–Fock approximation for the electron subsystem and the first-order perturbation theory in a small parameter defined via the ratio of the atomic size to the mean distance between initial atoms.
Citation:
V. B. Bobrov, “On statistical theory of rarefied gas in the coulomb model of matter. Particle identity and effective interaction potential of initial atoms”, TVT, 55:2 (2017), 179–188; High Temperature, 55:2 (2017), 174–182
\Bibitem{Bob17}
\by V.~B.~Bobrov
\paper On statistical theory of rarefied gas in the coulomb model of matter. Particle identity and effective interaction potential of initial atoms
\jour TVT
\yr 2017
\vol 55
\issue 2
\pages 179--188
\mathnet{http://mi.mathnet.ru/tvt8640}
\crossref{https://doi.org/10.7868/S0040364417010069}
\elib{https://elibrary.ru/item.asp?id=28880913}
\transl
\jour High Temperature
\yr 2017
\vol 55
\issue 2
\pages 174--182
\crossref{https://doi.org/10.1134/S0018151X17010060}
\isi{https://gateway.webofknowledge.com/gateway/Gateway.cgi?GWVersion=2&SrcApp=Publons&SrcAuth=Publons_CEL&DestLinkType=FullRecord&DestApp=WOS_CPL&KeyUT=000400766400002}
\scopus{https://www.scopus.com/record/display.url?origin=inward&eid=2-s2.0-85018348912}
Linking options:
https://www.mathnet.ru/eng/tvt8640
https://www.mathnet.ru/eng/tvt/v55/i2/p179
This publication is cited in the following 3 articles:
V. B. Bobrov, “On the closed interpolation equation of state for a simple liquid”, High Temperature, 61:3 (2023), 320–327
V. B. Bobrov, “Statistical thermodynamics of the Coulomb system and adiabatic approximation”, High Temperature, 60:4 (2022), 446–449
V. B. Bobrov, “On the self-consistency conditions in the statistical thermodynamics of the Coulomb system”, High Temperature, 58:5 (2020), 689–693