Hydromagnetic equations for collisionless plasmas in strong magnetic fields
The Chew, Goldberger & Low equations are a one-fluid system for the thermodynamic variables of the ions that are coupled to the electrons only through the electromagnetic variables. The magnitude of these variables in a collisionless plasma is re-examined in the present paper and it is found tha...
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Formato: | Capítulo de libro |
Lenguaje: | Inglés |
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1984
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024 | 7 | |2 scopus |a 2-s2.0-0021471951 | |
040 | |a Scopus |b spa |c AR-BaUEN |d AR-BaUEN | ||
100 | 1 | |a Duhau, Silvia Noemí Catalina | |
245 | 1 | 0 | |a Hydromagnetic equations for collisionless plasmas in strong magnetic fields |
260 | |c 1984 | ||
270 | 1 | 0 | |m Duhau, S.; Consejo Nacional de Investigaciones Científicas y Téenicas, Departamento de Fisica, Facultad de Ciencias Exactas y Naturales, Universidad de Buenos Aires, Pabellón N° 1 Ciudad Universitaria, 1428, Buenos Aires, Argentina |
504 | |a Acuna, M., Whang, Y.C., Astrophys. J (1976), 203, p. 790; Burlaga, L.F., Space Sci. Rev (1971), 11, p. 600; Burlaga, L.F., Turner, J.M., J. Geophys. Res (1976), 81, p. 73; Chew, G.F., Goldberger, M.L., Low, F.E., Proc. Roy. Soc (1956), A 236, p. 112; Dtjhau, S., (1974), Thesis. Universidad de Buenos Aires; Duhau, S., Geoacta (1979), 10, p. 285; Duhau, S., Geoacta (1984), 12. , press; Duhau, S., Gratton, J., J. Plasma Phys (1975), 13, p. 451; Feldman, W.C., Asbridge, J.R., Bame, S.J., Lewis, H.R., Phys. Rev. Lett (1973), 30, p. 271; Feldman, W.C., Asbridge, J.R., Bame, S.J., Montgomery, M.D., Gary, S.P., (1975) J. Geophys. Res., 80, p. 4181 | ||
504 | |a Feldman, W.C., Asbridge, J.R., Bame, S.J., Gosling, J.T., Lemons, D.S., (1979) J. Geophys. Res., 84, p. 6621 | ||
504 | |a Grad, H., Comm. Pure Appl. Phys (1949), 2, p. 331; Grad, H., Proc. Symposia in App. Math (1967), 18, p. 162; Hundhausen, A.J., Bame, S.J., Ness, N.F., J. Geophys. Res (1967), 72, p. 5265; Klimontoyich, Y.L., Silin, V.P., Soviet Phys. JEPT , 13, p. 1961; Namikawa, T., Hamabata, H., J. Plasma Phys (1981), 26, p. 95; Oraevskii, V., Chodura, R., Feneberg, W., Plasma Phys (1968), 10, p. 819; Scare, F.L., Space Sci (1969), 17, p. 595; Schultz, M., Eviatar, A., J. Geophys. Res (1973), 78; Scudder, J., Olbert, S., J. Geophys. Res (1979), 84; Shkarofsky, I.P., Johnston, T.W., Batchinsky, M.P., The particle kinetics of plasmas (1962), Addison-Wesley; Whang, Y.C., Astrophys. J (1971), 178, p. 221 | ||
506 | |2 openaire |e Política editorial | ||
520 | 3 | |a The Chew, Goldberger & Low equations are a one-fluid system for the thermodynamic variables of the ions that are coupled to the electrons only through the electromagnetic variables. The magnitude of these variables in a collisionless plasma is re-examined in the present paper and it is found that, in the limit in which the Larmor radius and the electron-to-ion mass ratio are both zero, the current, in the plane normal to the magnetic field, is entirely transported by the electrons in the reference frame that moves with the bulk velocity. The first-order electric field contributes to the ion equation of motion with a zero-order term that couples the thermodynamic variables of both species. So the energy equation of the electrons must now be included in the equation set; to close this equation, a simple mathematical representation of the measured quasi-stationary velocity distribution function of this species is used. A two-fluid equation system in the limit in which the Larmor radius and the electron-to-ion mass ratio are both zero is then found. © 1984, Cambridge University Press. All rights reserved. |l eng | |
593 | |a Consejo Nacional de Investigaciones Científicas y Téenicas, Departamento de Fisica, Facultad de Ciencias Exactas y Naturales, Universidad de Buenos Aires, Pabellón N° 1 Ciudad Universitaria, 1428, Buenos Aires, Argentina | ||
690 | 1 | 0 | |a ELECTROMAGNETIC WAVES |
690 | 1 | 0 | |a MAGNETIC FIELD EFFECTS |
690 | 1 | 0 | |a HYDROMAGNETIC EQUATIONS |
690 | 1 | 0 | |a PLASMAS |
773 | 0 | |d 1984 |g v. 32 |h pp. 23-34 |k n. 1 |p J Plasma Phys |x 00223778 |t Journal of Plasma Physics | |
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