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Acoustic streaming and Sun's meridional circulation
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作者 Jose Manuel Valverde 《Research in Astronomy and Astrophysics》 SCIE CAS CSCD 2016年第9期101-106,共6页
A vast number of physical processes involving oscillations of a bounded viscous fluid are relevantly influenced by acoustic streaming. When this happens a steady circulation of fluid develops in a thin boundary adjace... A vast number of physical processes involving oscillations of a bounded viscous fluid are relevantly influenced by acoustic streaming. When this happens a steady circulation of fluid develops in a thin boundary adjacent to the interface. Some examples are refracted sound waves, a fluid inside a spherical cavity undergoing torsional oscillations or a pulsating liquid droplet. Steady streaming around circular interfaces consists of a hemispherically symmetric recirculation of fluid from the equatorial plane to the polar axes closely resembling the meridional circulation pattern observed in the Sun's convection zone that determines the solar cycle. In this paper, it is argued that the acoustic pulsations exhibited by the Sun would lead to acoustic streaming in the boundary of the convection zone. A simple estimation using a typical dominant frequency of 3 mHz and the observed surface oscillation amplitude yields a steady streaming velocity Us - 10 m s^-1, which is on the order of the meridional circulation velocity observed in the Sun's convection zone. 展开更多
关键词 SUN general -- Sun helioseismology -- Sun granulation -- Sun oscillations -- Sun fun-damental parameters -- Sun ACTIVITY
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Regular Space-like Hypersurfaces in S1^m+1 with Parallel Para-Blaschke Tensors 被引量:6
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作者 Xing Xiao LI Hong Ru SONG 《Acta Mathematica Sinica,English Series》 SCIE CSCD 2017年第10期1361-1381,共21页
In this paper, we give a complete conformal classification of the regular space-like hyper- surfaces in the de Sitter Space S~+1 with parallel para-Blaschke tensors.
关键词 Conformal form parallel para-Blaschke tensor conformal metric conformal second fun-damental form constant scalar curvature constant mean curvature
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