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This article is cited in 17 scientific papers (total in 17 papers)
CONDENSED MATTER
Investigation of dusty plasma based on the Ornstein–Zernike integral equation for a multicomponent fluid
A. V. Filippovab, V. V. Reshetnyaka, A. N. Starostina, I. M. Tkachenkoc, V. E. Fortovb a Troitsk Institute for Innovation and Fusion Research, Troitsk, Moscow, 108840 Russia
b Joint Institute for High Temperatures, Russian Academy of Sciences, Moscow, 125412 Russia
c Departament de Matemàtica Aplicada, Universitat Politècnica de València, 46022 Valencia, Spain
Abstract:
The electrostatic interaction between charged particles in a dusty plasma has been studied using the Ornstein–Zernike integral equation for a multicomponent plasma. The transition to the one-component approximation has been performed for the nonideal plasma subsystem. It has been shown that the interaction between charged plasma particles at the coupling parameter $\Gamma$ of the dust subsystem less than unity is well described by the Debye potential with the complete screening constant. The static dielectric function in the region of low wavenumbers becomes negative at $\Gamma>1$ and this region expands with increasing $\Gamma$. As a result, attraction between likely charged particles and repulsion between oppositely charged ones occur in a certain distance range. In this case, the total pressure, specific heat at constant volume, and isothermal compressibility of the dusty plasma remain positive in the entire studied range of the nonideality parameter $\Gamma<250$, but the isothermal compressibility of only the dust nonideal subsystem becomes negative at $\Gamma\approx 2$.
Received: 01.10.2019 Revised: 01.10.2019 Accepted: 11.10.2019
Citation:
A. V. Filippov, V. V. Reshetnyak, A. N. Starostin, I. M. Tkachenko, V. E. Fortov, “Investigation of dusty plasma based on the Ornstein–Zernike integral equation for a multicomponent fluid”, Pis'ma v Zh. Èksper. Teoret. Fiz., 110:10 (2019), 658–665; JETP Letters, 110:10 (2019), 659–666
Linking options:
https://www.mathnet.ru/eng/jetpl6046 https://www.mathnet.ru/eng/jetpl/v110/i10/p658
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Abstract page: | 218 | Full-text PDF : | 27 | References: | 45 | First page: | 11 |
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