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The Observational Signature of Flux Tube Waves and an Upper Limit on the Energy Flux Transported by Them

Published online by Cambridge University Press:  08 February 2017

S.K. Solanki
Affiliation:
Department of Mathematical Sciences University of St Andrews St Andrews, KY16 9SS Scotland
B. Roberts
Affiliation:
Department of Mathematical Sciences University of St Andrews St Andrews, KY16 9SS Scotland

Abstract

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The influence of undamped linear longitudinal tube waves on Stokes V profiles is considered. A rough upper limit is set on the energy flux transported by such waves through the photosphere. It is found that this upper limit is larger than the flux in the quiet sun. However, due to the small filling factor of the magnetic elements, the total luminosity of flux tube waves is unlikely to be larger than that of acoustic waves when averaged over the whole sun. Therefore, probably both kinds of waves contribute to chromospheric heating. However, the derived upper limit does not rule out that flux tube waves can significantly enhance the chromospheric brightness in active regions and the supergranular network where the magnetic filling factor is large.

Type
IV. Magnetohydrodynamics of the Photosphere
Copyright
Copyright © Kluwer 1990 

References

Giovanelli, R.G., Livingston, W.C. and Harvey, J.W. (1978) “Motions in solar magnetic tubes. II. The oscillations”, Solar Phys. 59, 4964.Google Scholar
Keil, S.L. and Mosman, A. (1989) “Observations of High Frequency Waves in the Solar Atmosphere”, in Solar and Stellar Granulation , Proc. NATO Advanced Research Workshop, Rutten, R. and Severino, G. (Eds.), Reidel, Dordrecht, in press Google Scholar
Roberts, B., and Webb, A.R. (1978) “Vertical Motions in an Intense Magnetic Flux Tube.”, Solar Phys. 56, 535.Google Scholar
Roberts, B., and Webb, A.R. (1979) “Vertical Motions in an Intense Magnetic Flux Tube. III. On the Slender Flux Tube-Approximation”, Solar Phys. 64, 7792.Google Scholar
Schrijver, C.J. (1987) “Magnetic Structure in Cool Stars. XI. Relations Between Radiative Fluxes Measuring Stellar Activity, and Evidence for Two Components in Stellar Chromospheres”, Astron. Astrophys. 172, 111123.Google Scholar
Solanki, S.K. (1986) “Velocities in Solar Magnetic Fluxtubes”, Astron. Astrophys. 168, 311329.Google Scholar
Solanki, S.K. (1989) “The Origin and Diagnostic Capabilities of the Stokes V Asymmetrie Observed in Solar Faculae and the Network”, Astron. Astrophys. in press Google Scholar
Stenflo, J.O., Harvey, J.W., Brault, J.W. and Solanki, S.K. (1984) “Diagnostics of solar magnetic fluxtubes using a Fourier transform spectrometer”, Astron. Astrophys. 131, 333346.Google Scholar
Withbroe, G.L. and Noyes, R.W. (1977) “Mass and Energy Flow in the Solar Chromosphere and Corona”, Ann. Rev. Astron. Astrophys. 15, 363387.CrossRefGoogle Scholar