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Pis'ma v Zhurnal Èksperimental'noi i Teoreticheskoi Fiziki, 2010, Volume 91, Issue 11, Pages 626–633
(Mi jetpl730)
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This article is cited in 5 scientific papers (total in 5 papers)
PLASMA, GASES
Dust acoustic waves in a nonequilibrium dusty plasma
A. V. Filippova, A. N. Starostina, I. M. Tkachenkob, V. E. Fortovc, D. Ballesterd, L. Condee a Troitsk Institute for Innovation and Fusion Research
b Instituto de Matemática Pura y Aplicada, Universidad Politécnica de Valencia
c Scientific Association for High Temperatures
d School of Mathematics and Physics, Queen's University Belfast
e Universidad Politecnica de Madrid
Abstract:
With the use of the method of moments applicable for any values of the parameter of the nonideality of a dusty plasma and the hydrodynamic approach applicable only for small nonideality parameters, the theory of waves and oscillations of a complex plasma has been generalized to the case of a two-exponential interaction potential. It has been shown that the hydrodynamic approach and method of moments give the same dispersion relation for small nonideality parameters. It has been demonstrated that the velocity of dust acoustic waves in the long- and short-wavelength regions is determined by the small and large screening constants, respectively. It has been shown that the velocity of dust acoustic waves in nonequilibrium plasma is much higher than that obtained in the Debye screening theory for equilibrium plasma. In the hydrodynamic approach, the importance of the inclusion of the self-consistent mutual effect of the dust, electron, and ion components, and sinks of electrons and ions on dust particles, which lead to a noticeable change in the parameters of the interaction potential of dust particles, has been demonstrated.
Received: 30.11.2009 Revised: 12.04.2010
Citation:
A. V. Filippov, A. N. Starostin, I. M. Tkachenko, V. E. Fortov, D. Ballester, L. Conde, “Dust acoustic waves in a nonequilibrium dusty plasma”, Pis'ma v Zh. Èksper. Teoret. Fiz., 91:11 (2010), 626–633; JETP Letters, 91:11 (2010), 558–565
Linking options:
https://www.mathnet.ru/eng/jetpl730 https://www.mathnet.ru/eng/jetpl/v91/i11/p626
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Abstract page: | 488 | Full-text PDF : | 150 | References: | 73 |
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