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Asymptotic Behavior of Viscous Fluids on Rough Boundaries

Francisco Javier Suárez-Grau

Published by LAP Lambert Academic Publishing
ISBN 10: 3847338617 / ISBN 13: 9783847338611
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Title: Asymptotic Behavior of Viscous Fluids on ...

Publisher: LAP Lambert Academic Publishing

Binding: Paperback

Book Condition: New

Book Type: Paperback

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Paperback. 144 pages. Dimensions: 8.7in. x 5.9in. x 0.3in.A relevant problem in fluid mechanics is the appropriate choice of the boundary conditions. For a viscous fluid in a 3D domain, a well accepted hypothesis is that if the boundary is impermeable, then the fluid adheres completely to it. This condition is called adherence condition. However, some other boundary conditions are often used which may be more realistic from a physical point of view. In this sense, for a viscous fluid governed by the Stokes or Navier-Stokes system, Navier proposed a slip-friction boundary condition. In this work we study the relation between both the adherence and the Navier conditions imposed on different types of rough boundaries: periodic and non-periodic. This item ships from multiple locations. Your book may arrive from Roseburg,OR, La Vergne,TN. Bookseller Inventory # 9783847338611

About this title:

Synopsis: A relevant problem in fluid mechanics is the appropriate choice of the boundary conditions. For a viscous fluid in a 3D domain, a well accepted hypothesis is that if the boundary is impermeable, then the fluid adheres completely to it. This condition is called adherence condition. However, some other boundary conditions are often used which may be more realistic from a physical point of view. In this sense, for a viscous fluid governed by the Stokes or Navier-Stokes system, Navier proposed a slip-friction boundary condition. In this work we study the relation between both the adherence and the Navier conditions imposed on different types of rough boundaries: periodic and non-periodic.

About the Author: Ph.D. in Mathematics from the University of Seville (Spain) in 2011 with European Doctorate Mention. Degree in Mathematics and Master in Advanced Studies in Mathematics from the University of Seville. Specialist in the study of the asymptotic behavior of viscous fluids on rough boundaries.

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