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Zhurnal Tekhnicheskoi Fiziki, 2023, Volume 93, Issue 9, Pages 1272–1278
DOI: https://doi.org/10.21883/JTF.2023.09.56213.133-23
(Mi jtf7073)
 

Atomic and molecular physics

On the applicability of the universal Lindhard function for describing the scattering cross sections of atomic particles

P. Yu. Babenko, A. N. Zinov'ev

Ioffe Institute, St. Petersburg, Russia
Abstract: It is shown that the application of the universal Lindhard function for calculating the scattering cross section of atomic particles is, as a rule, limited to the region of scattering angles less than 20$^\circ$. The results obtained for various popular interaction potentials are compared with the available experimental data. It is shown that the presence of inelastic channels in scattering leads to the appearance of additional maxima in the scattering cross section. Recommendations are given on the use of the universal Lindhard function to describe quasi-elastic scattering in the region $\eta=\varepsilon\cdot\sin(\theta/2)>0.01$, $\varepsilon$ – is the reduced impact energy, $\theta$ – is the scattering angle. At high energies, the scattering is well described by screened Coulomb potentials, and the application of the Lindhard function provides an accuracy of $10$% for calculating the scattering cross sections.
Keywords: scattering cross section, atomic particles, interatomic interaction potentials, stopping, universal Lindhard scattering function.
Received: 22.05.2023
Revised: 03.07.2023
Accepted: 04.07.2023
Bibliographic databases:
Document Type: Article
Language: Russian
Citation: P. Yu. Babenko, A. N. Zinov'ev, “On the applicability of the universal Lindhard function for describing the scattering cross sections of atomic particles”, Zhurnal Tekhnicheskoi Fiziki, 93:9 (2023), 1272–1278
Citation in format AMSBIB
\Bibitem{BabZin23}
\by P.~Yu.~Babenko, A.~N.~Zinov'ev
\paper On the applicability of the universal Lindhard function for describing the scattering cross sections of atomic particles
\jour Zhurnal Tekhnicheskoi Fiziki
\yr 2023
\vol 93
\issue 9
\pages 1272--1278
\mathnet{http://mi.mathnet.ru/jtf7073}
\crossref{https://doi.org/10.21883/JTF.2023.09.56213.133-23}
\elib{https://elibrary.ru/item.asp?id=55083856}
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