Hostname: page-component-7479d7b7d-rvbq7 Total loading time: 0 Render date: 2024-07-12T04:38:33.509Z Has data issue: false hasContentIssue false

Statistical Model of Small Scale Discrete Structure of Magnetoplasma in Active Regions of the Sun

Published online by Cambridge University Press:  14 August 2015

E. I. Mogilevsky*
Affiliation:
Academy of Sciences of the U.S.S.R., Institute of Terrestrial Magnetism, Ionosphere and Radio Wave Propagation, Dept. of Solar Physics, Moscow, U.S.S.R.

Abstract

Core share and HTML view are not available for this content. However, as you have access to this content, a full PDF is available via the ‘Save PDF’ action button.

A possible statistical model of the solar magnetoplasma in solar active regions consisting of a totality of small-scale current vortex plasma elements (‘subgranules’) is discussed. Some results are given which naturally follow from such a model: the small value of effective conductivity in the macro-structures of the plasma (hence, the possibility of a greater mobility and changeability of field and plasma for a short time), the formation of filamentary-structural elements, the oscillating regime of the magnetoplasma in an active region. A principal scheme is given of the experiment on a solar magnetograph with very high resolution, which is able to reveal discrete fields of the subgranules. The dispersion equation is derived for macro-magnetic oscillations of the statistical ensemble of magnetized subgranules. The possibility is noted to reveal macro-magnetic oscillations and waves during observations of low-frequency modulation in the solar radio-emission. It is shown that at solar radioburst propagation in the corona, (according to the model under consideration, some regularly located plasma inhomogeneities should be present in the active region) Bragg's diffraction takes place. Typical properties of complex radiobursts may be received (extreme narrowness of the band, short lifetime, directivity).

Type
Part V: Theories of Small Scale Magnetic Fields
Copyright
Copyright © Reidel 1971 

References

Achiezer, A. I., Bazjachtar, V. G., and Peletminsky, S. V.: 1967, Spin Waves , Nauka, Moscow.Google Scholar
Beckers, J. M.: 1968, Solar Phys. 3, 258.Google Scholar
Beckers, J. M.: 1968, Solar Phys. 4, 303.Google Scholar
Ellis, G. R. A.: 1969, Australian J. Phys. 22, 177.CrossRefGoogle Scholar
Ermakov, F. A.: 1969, Geomagnetizm i Aeronomiya 9, 593.Google Scholar
Ermakov, F. A.: 1970, Preprint IZMIRAN, (Rus.).Google Scholar
Kadomzev, B. B.: 1963, in Some Questions of Plasma Theory , Vol. 2, Gosatomizdat, Moscow.Google Scholar
Markeev, A. K. and Chernov, G. P.: 1970, Astron. Zh. 47, 1044.Google Scholar
Mogilevsky, E. I.: 1968, in 5th Consult. on Heliophysics and Hydromagnetics in Potsdam , Geodat. Geophys. Veröffentl., Berlin, p. 95.Google Scholar
Mogilevsky, E. I., Demkina, L. B., Ioshpa, B. A., and Obridko, V. N.: 1968, in Kiepenheuer, K. O. (ed.), ‘Structure and Development of Solar Active Regions’, IAU Symp. 35, 215.Google Scholar
Obridko, V. N.: 1968, Bull. Astron. Inst. Czech. 19, 183; 186.Google Scholar
Severny, A. B.: 1965, Astron. Zh. 42, 217.Google Scholar
Vlasov, A. A.: 1966, Statistical Function Distribution , Nauka, Moscow.Google Scholar