中国科学院机构知识库网格
Chinese Academy of Sciences Institutional Repositories Grid
Evolution and propagation of density waves on galactic disk .1. General evolution equation of wavelet and discussion of its solution

文献类型:期刊论文

作者Xu JJ(徐建军)
刊名Scientia Sinica Series A-Mathematical Physical Astronomical & Technical Sciences
出版日期1985
卷号28期号:11页码:1192-1207
ISSN号0253-5831 
通讯作者XU, JJ (reprint author), CHINESE ACAD SCI,INST MECH,BEIJING,PEOPLES R CHINA.
中文摘要This paper presents a general self-consistent theory of evolution and propagation of wavelets on the galactic disk. A simplified model for this theory, i. e. the thin transition-layer approximation is proposed.There are three types of solutions to the basic equation governing the evolution of wavelets on the disk: (ⅰ) normal propagating type; (ⅱ) swing type; (ⅲ) general evolving type. The results show that the first two types are applicable to a certain domain on the galactic disk and a certain region of the wave number of wavelets. The third is needed to join the other two types and to yield a coherent total picture of the wave motion. From the present theory, it can be seen that the well-known "swing theory" of the G-L sheet model holds only for a certain class of basic states of galaxies.
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:A1985A135500008
公开日期2009-08-03 ; 2010-08-20
源URL[http://dspace.imech.ac.cn/handle/311007/39790]  
专题力学研究所_力学所知识产出(1956-2008)
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Xu JJ. Evolution and propagation of density waves on galactic disk .1. General evolution equation of wavelet and discussion of its solution[J]. Scientia Sinica Series A-Mathematical Physical Astronomical & Technical Sciences,1985,28(11):1192-1207.
APA 徐建军.(1985).Evolution and propagation of density waves on galactic disk .1. General evolution equation of wavelet and discussion of its solution.Scientia Sinica Series A-Mathematical Physical Astronomical & Technical Sciences,28(11),1192-1207.
MLA 徐建军."Evolution and propagation of density waves on galactic disk .1. General evolution equation of wavelet and discussion of its solution".Scientia Sinica Series A-Mathematical Physical Astronomical & Technical Sciences 28.11(1985):1192-1207.

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来源:力学研究所

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