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Topics in Mathematical Fluid Mechanics : Cetraro, Italy 2010, Editors: Hugo Beirão da Veiga, Franco Flandoli

著者: Peter Constantin; Gregory Seregin; Michael Růžička; Giovanni P Galdi; Arnaud Debussche
出版商: Berlin, Heidelberg : Springer Berlin Heidelberg : Imprint: Springer, 2013.
丛书: Lecture Notes in Mathematics, 2073; Lecture Notes in Mathematics, 2073.
版本/格式:   电子图书 : 文献 : 英语查看所有的版本和格式
数据库:WorldCat
提要:
This volume brings together five contributions to mathematical fluid mechanics, a classical but still very active research field which overlaps with physics and engineering. The contributions cover not only the classical Navier-Stokes equations for an incompressible Newtonian fluid, but also generalized Newtonian fluids, fluids interacting with particles and with solids, and stochastic models. The questions  再读一些...
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类型/形式: Electronic books
附加的形体格式: Printed edition:
材料类型: 文献, 互联网资源
文件类型: 互联网资源, 计算机文档
所有的著者/提供者: Peter Constantin; Gregory Seregin; Michael Růžička; Giovanni P Galdi; Arnaud Debussche
ISBN: 9783642362972 3642362974
OCLC号码: 849296891
描述: 1 online resource (IX, 313 pages).
内容: Fluids and Particles --
Stochastic Navier-Stokes Equations: well Posedness and Ergodic Properties --
Topics in the Mathematical Theory of Fluid-Solid Interaction --
Analysis of Generalized Newtonian Fluids --
Local Regularity Theory for the Navier-Stokes Equations.
丛书名: Lecture Notes in Mathematics, 2073; Lecture Notes in Mathematics, 2073.
责任: by Peter Constantin, Arnaud Debussche, Giovanni P. Galdi, Michael Růžička, Gregory Seregin.

摘要:

This volume brings together five contributions to mathematical fluid mechanics, a classical but still very active research field which overlaps with physics and engineering. The contributions cover not only the classical Navier-Stokes equations for an incompressible Newtonian fluid, but also generalized Newtonian fluids, fluids interacting with particles and with solids, and stochastic models. The questions addressed in the lectures range from the basic problems of existence of weak and more regular solutions, the local regularity theory and analysis of potential singularities, qualitative and quantitative results about the behavior in special cases, asymptotic behavior, statistical properties and ergodicity.

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