Electron Transport under the Influence of Two Kinds of Friction in an Electron-Deuteron Plasma
- 1 Soft Creator Company, Kyoto, Japan
Abstract
We discuss an electron transport in an ideal plasma which consists of electrons and deuterons. With respect to a frictional force to suppress an unlimited increase of a drift velocity, the Boltzmann equation with the Fokker-Planck collision term takes into consideration only a dynamical frictional force coming from the many-body collisions through the Coulomb force. However, we here bring forward a problem that there may be another frictional force besides the dynamical frictional force. Another frictional force was found in the weakly ionized plasma and appears only in the case where free paths (nearly straight lines in no external force field) can be defined. Then, we have inquired into the existence of physical quantities like free paths (or free times) in the field of the scattering through the Coulomb force and the existence of an effective radius of the Coulomb force of a deuteron.
- Chandrasekhar, S. (1943) Astrophysical Journal, 97, 255. https://doi.org/10.1086/144517
- Spitzer, L. and Härm, A. (1953) Physical Review Journals Archive, 89, 997. https://doi.org/10.1103/PhysRev.89.977
- Dreicer, H. (1959) Physical Review Journals Archive, 115, 238. https://doi.org/10.1103/PhysRev.115.238
- Linhart, J.G. (1961) Plasma Physics. 2nd Edition, North-Holland Publishing Co., Netherlands.
- Moffat, W.C. (1961) Thermodynamic and Electrical Properties of Dissociated Combustion Gases. MIT Magneto Gas Dynamic Lab. Reptort 5.
- Baral, K.C. and Mohanty, J.N. (1997) Physics of Plasmas, 4, 2010. https://doi.org/10.1063/1.872396
- Nagata, M. (2011) The European Physical Journal D, 65, 429-440. https://doi.org/10.1140/epjd/e2011-10464-2
- Nagata, M. (1999) Journal of the Physical Society of Japan, 68, 2281-2286. https://doi.org/10.1143/JPSJ.68.2281
- Conwell, E. and Weisskoph, V. E. (1946) Physical Review Journals Archive, 69, 258A.
- Landau, L. and Lifshitz, E. (1987) The Classical Theory of Fields. Sec. 38, 4th Revised English Edition, Butterworth & Heinemann, Amsterdam, 99.