The Heating of Solar Magnetic Flux Tubes Ii. Nonadiabatic Longitudinal Tube Waves

Loading...
Publication Logo

Date

2010

Authors

Fawzy, Diaa E.

Journal Title

Journal ISSN

Volume Title

Publisher

Elsevier Science Bv

Open Access Color

Green Open Access

No

OpenAIRE Downloads

OpenAIRE Views

Publicly Funded

No
Impulse
Average
Influence
Average
Popularity
Average

Research Projects

Journal Issue

Abstract

The formation of shocks and shock heating by radiatively damped longitudinal waves in solar magnetic flux tubes of different filling factors is studied. We consider three flux tubes of filling factors: 1%, 20%, and exponentially spreading which represent normal, enhanced network regions and the interior of supergranulation cells respectively. Monochromatic waves with periods 60s and energy fluxes of 4.0 . 10(8) erg cm(-2) s(-1) are assumed to propagate in the tubes. We find that the H--continuum losses and the Mg II line emission are much reduced in the tube of small filling factor while the mean temperatures are roughly similar in both tubes. The exponential flux tube shows little or no shock heating and no radiation damping. Shocks form earlier in the tube of high filling factor, and have larger strength. (C) 2010 Elsevier B.V. All rights reserved.

Description

Keywords

Magnetohydrodynamics, Shock waves, Waves, Sun: chromosphere, Atmosphere, Propagation, Excitation, Models, Stars, Chromosphere, Redistribution, Emission, Shocks, Fields

Fields of Science

0103 physical sciences, 01 natural sciences

Citation

WoS Q

Q3

Scopus Q

Q2
OpenCitations Logo
OpenCitations Citation Count
2

Source

New Astronomy

Volume

15

Issue

8

Start Page

717

End Page

725
PlumX Metrics
Citations

CrossRef : 2

Scopus : 2

Captures

Mendeley Readers : 1

SCOPUS™ Citations

2

checked on Mar 17, 2026

Web of Science™ Citations

2

checked on Mar 17, 2026

Page Views

3

checked on Mar 17, 2026

Google Scholar Logo
Google Scholar™
OpenAlex Logo
OpenAlex FWCI
0.2168

Sustainable Development Goals

SDG data is not available