星际气体云中的行波

IF 0.5 4区 数学 Q3 MATHEMATICS
M. Humi
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引用次数: 0

摘要

本文考虑了在不断演化的星际气体云中可能出现的行波。为了模拟这种演变,我们使用欧拉-泊松方程,并附加假设气体不可压缩、分层和自引力。在这个框架内,我们确定当云密度较低时,这些行波的速度较低。我们认为,气体中嵌入的固体物质的自引力聚并形成更大的聚集体,如彗星核,可能发生在质量密度最高的波峰附近。这一观点与人们广泛认同的原行星盘中行星形成机制是一致的,即固体的积累形成更大的小行星是在气体盘中压力最大的位置开始的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Traveling waves in an evolving interstellar gas cloud
This paper considers the possible emergence of traveling waves within an evolving interstellar gas cloud. To model this evolution, we use Euler–Poisson equations with the additional assumptions that the gas is incompressible, stratified, and self-gravitating. Within this framework, we establish that when the cloud has low density, the speed of these traveling waves is low. We suggest that the self-gravitational coalescence of embedded solid matter in the gas to form larger aggregates, such as cometary nuclei, may occur in the vicinity of wave crests where the mass density is highest. This idea is consistent with the widely agreed mechanism for planetary formation in proto-planetary disks, namely, that the accumulation of solids to form larger planetoids is initiated at the location of pressure maxima in the gas disk.
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来源期刊
CiteScore
0.70
自引率
20.00%
发文量
18
审稿时长
>12 weeks
期刊介绍: Journal of Mathematical Physics, Analysis, Geometry (JMPAG) publishes original papers and reviews on the main subjects: mathematical problems of modern physics; complex analysis and its applications; asymptotic problems of differential equations; spectral theory including inverse problems and their applications; geometry in large and differential geometry; functional analysis, theory of representations, and operator algebras including ergodic theory. The Journal aims at a broad readership of actively involved in scientific research and/or teaching at all levels scientists.
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