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Journal of Computational and Theoretical Transport Volume 47, 2018 - Issue 1-3: Proceedings of the 25th International Conference on Transport Theory, Part I: Transport Theory
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Original Articles

The Screening Effect in a Fermi Plasma

V. MolinariDepartment of Industrial Engineering, University of Bologna, Bologna, Italy;
,
D. GiustiFusion and Nuclear Safety Department, ENEA Research Centre, Bologna, Italy; Correspondence[email protected]
&
B. E. J. BodmannDepartment of Mechanical Engineering, Federal University of Rio Grande do Sul, Porto Alegre, RS, Brazil
Pages 116-124 | Published online: 11 Jan 2019

References

  • Chapman, S., and T. G. Cowling. 1961. The mathematical theory of non-uniform gases. p. 308. UK: Cambridge University Press.
  • Fermi, E. 1927. Un metodo statistico per la determinazione di alcune prioprietà dell’atomo. Rend. Accad. Naz. Lincei. 6:602–607.
  • Feynman, R. P.1972. Statistical mechanics. p. 37. Reading, USA: W. A. Benjamin.
  • Liboff, R.L. 1990. Kinetic theory. p. 362. Englewood Cliffs, USA: Prentice-Hall.
  • Molinari, V., and D. Mostacci 1996. Dynamics of transport in plasmas and charged beams: Proceedings of an European science foundation study centre, Villa Gualino, Torino, Itraly, June-September 1994, ed. Giuseppe Maino and Maurizio Ottaviani, 110–122. Singapore, New Jersey: World Scientific.
  • Molinari, V., D. Mostacci, and F. Pizzio 2012. Quantum relativistic distribution function for bosons and fermions. Int. J. Mod. Phys, B 26(12):1241004.
  • Molinari, V., M. Sumini, and F. Rocchi. 2000. Fermion gases in magnetic fields: a semiclassical treatment. Eur. Phys. J. D12:211–218.
  • Stanton, L. G., and M. S. Murillo 2015. Unified description of linear screening in dense plasmas. Phys. Rev. E 91:033104.
  • Thomas, L. H. 1927. The calculation of atomic fields. Proc. Camb. Philos. Soc. 23(5):542–548.

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