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Velocity Shear Instabilities in the Anisotropic Solar Wind

Published online by Cambridge University Press:  04 August 2017

Stefano Migliuolo*
Affiliation:
High Altitude Observatory, National Center for Atmospheric Research, Boulder, Colorado 80307 USA

Extract

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The linear and quasilinear theory of perturbations in finite-β (β is the ratio of plasma pressure to magnetic energy density), collisionless plasmas, that have sheared (velocity) flows, is developed. A simple, one-dimensional magnetic field geometry is assumed to adequately represent solar wind conditions near the sun (i.e., at R ≃ 0.3 AU). Two modes are examined in detail: an ion-acoustic mode (finite-β stabilized) and a compressional Alfven mode (finite-β threshold, high-β stabilization). The role played by equilibrium temperature anisotropies, in the linear stability of these modes, is also presented. From the quasilinear theory, two results are obtained. First, the feedback of these waves on the state of the wind is such as to heat (cool) the ions in the direction perpendicular (parallel) to the equilibrium magnetic field. The opposite effect is found for the electrons. This is in qualitative agreement with the observed anisotropies of ions and electrons, in fast solar wind streams. Second, these quasilinear temperature changes are shown to result in a quasilinear growth rate that is lower than the linear growth rate, suggesting saturation of these instabilities.

Type
Session V
Copyright
Copyright © Reidel 1985 

References

Bavassano, A., Dobrowolny, M., and Moreno, G.: 1978, Solar Phys. 57, pp. 445465.Google Scholar
Belcher, J.W., and Davis, L.J.: 1971, J. Geophys. Res. 76, pp. 35343563.Google Scholar
Gary, S.P., and Schwartz, S.J.: 1980, J. Geophys. Res. 85, pp. 29782980.Google Scholar
Huba, J.D.: 1981a, J. Geophys. Res. 86, pp. 36533656.Google Scholar
Huba, J.D.: 1981b, J. Geophys. Res. 86, pp. 89919000.CrossRefGoogle Scholar
Marsch, E., Mulhauser, K.H., Schwenn, R., Rosenbauer, H., Pilipp, W., and Neubauer, F.M.: 1982, J. Geophys. Res. 87, pp. 5272.Google Scholar
Marsch, E., Mulhauser, K.H., Rosenbauer, H., and Schwenn, R.: 1983, J. Geophys. Res. 88, pp. 29822992.Google Scholar
Melander, B.G. and Parks, G.K.: 1981, J. Geophys. Res. 86, pp. 46974707 Google Scholar
Migliuolo, S.: 1983, J. Geophys. Res. 88 (submitted) Google Scholar
Mikhailovskii, A.B., and Klimenko, V.A.: 1980, J. Plasma Phys. 24, pp. 385407.Google Scholar
Schwartz, S.J., and Marsch, E.: 1983, J. Geophys. Res. 88 (submitted).Google Scholar