Some comments on the stability theory of mhd shock waves
Xu F(徐复)
刊名Scientia Sinica Series A-Mathematical Physical Astronomical & Technical Sciences
1985
卷号28期号:3页码:273-285
ISSN号0253-5831 
中文摘要The stability (evolutionarity) problem for a kind of MHD shock waves is discussed in this paper. That is to solve the interaction problem of MHD shock waves with (2-dimensional) oblique incident disturbances. In other words, the result of gasdynamic shocks is generalized to the case of MHD shocks. The previous conclusion of stability theory of MHD shock waves obtained from the solution of interaction problem of MHD shock wave with (one-dimensional) normal shock wave is that only fast and slow shocks are stable, and intermediate shocks are unstable. However, the results of this paper show that when the small disturbances are the Alfven waves a new stability condition which is related to the parameters in front of and behind the shock wave is derived. When the disturbances are entropy wave and fast and slow magneto acoustic waves the stability condition is related to the frequency of small disturbances. As the limiting ease, i. e. when a normal incident (reflection, refraction) is consid...更多ered, the fast and slow shocks are unstable. The results also show that the conclusion drawn by Kontorovich is invalid for the stability theory of shock waves.
类目[WOS]Multidisciplinary Sciences
研究领域[WOS]Science & Technology - Other Topics
收录类别SCI
语种英语
WOS记录号WOS:A1985AFM8400006
公开日期2009-08-03 ; 2010-08-20
内容类型期刊论文
源URL[http://dspace.imech.ac.cn/handle/311007/39828]  
专题力学研究所_力学所知识产出(1956-2008)
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Xu F. Some comments on the stability theory of mhd shock waves[J]. Scientia Sinica Series A-Mathematical Physical Astronomical & Technical Sciences,1985,28(3):273-285.
APA 徐复.(1985).Some comments on the stability theory of mhd shock waves.Scientia Sinica Series A-Mathematical Physical Astronomical & Technical Sciences,28(3),273-285.
MLA 徐复."Some comments on the stability theory of mhd shock waves".Scientia Sinica Series A-Mathematical Physical Astronomical & Technical Sciences 28.3(1985):273-285.
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