About compressible viscous fluid flow in a 2-dimensional exterior domain

Yuko Enomoto, Yoshihiro Shibata

研究成果: Conference contribution

1 引用 (Scopus)

抜粋

We report our results [5, 6, 7] concerning a global in time unique existence theorem of strong solutions to the equation describing the motion of compressible viscous fluid flow in a 2-dimensional exterior domain for small initial data and some decay properties of the analytic semigroup associated with Stokes operator of compressible viscous fluid flow in a 2-dimensional exterior domain. Our results are an extension of the works due to Matsumura and Nishida [13] and Kobayashi and Shibata [10] in a 3-dimensional exterior domain to the 2-dimensional case. We also discuss some analytic semigroup approach to the compressible viscous fluid flow in a bounded domain, which was first investigated by G. S trömer [20, 21, 22].

元の言語English
ホスト出版物のタイトルSpectral Theory, Mathematical System Theory, Evolution Equations, Differential and Difference Equations, 2010
編集者Wolfgang Arendt, Jussi Behrndt, Volker Mehrmann, Karl-Heinz Förster, Joseph A. Ball, Carsten Trunk
出版者Springer International Publishing
ページ305-321
ページ数17
ISBN(印刷物)9783034802963
DOI
出版物ステータスPublished - 2012
イベント21st International Workshop on Operator Theory and Applications, 2010 - Berlin, Germany
継続期間: 2010 7 122010 7 16

出版物シリーズ

名前Operator Theory: Advances and Applications
221
ISSN(印刷物)0255-0156
ISSN(電子版)2296-4878

Other

Other21st International Workshop on Operator Theory and Applications, 2010
Germany
Berlin
期間10/7/1210/7/16

ASJC Scopus subject areas

  • Analysis

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  • これを引用

    Enomoto, Y., & Shibata, Y. (2012). About compressible viscous fluid flow in a 2-dimensional exterior domain. : W. Arendt, J. Behrndt, V. Mehrmann, K-H. Förster, J. A. Ball, & C. Trunk (版), Spectral Theory, Mathematical System Theory, Evolution Equations, Differential and Difference Equations, 2010 (pp. 305-321). (Operator Theory: Advances and Applications; 巻数 221). Springer International Publishing. https://doi.org/10.1007/978-3-0348-0297-0_17