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Fundamental Directions in Mathematical Fluid Mechanics

  • Giovanni P. Galdi
  • John G. Heywood
  • Rolf Rannacher

Part of the Advances in Mathematical Fluid Mechanics book series (AMFM)

Table of contents

  1. Front Matter
    Pages i-viii
  2. P. Gervasio, A. Quarteroni, F. Saleri
    Pages 71-127
  3. John G. Heywood, Wayne Nagata
    Pages 129-148
  4. John G. Heywood, Mariarosaria Padula
    Pages 149-170
  5. John G. Heywood, Mariarosaria Padula
    Pages 171-189

About this book

Introduction

This volume consists of six articles, each treating an important topic in the theory ofthe Navier-Stokes equations, at the research level. Some of the articles are mainly expository, putting together, in a unified setting, the results of recent research papers and conference lectures. Several other articles are devoted mainly to new results, but present them within a wider context and with a fuller exposition than is usual for journals. The plan to publish these articles as a book began with the lecture notes for the short courses of G.P. Galdi and R. Rannacher, given at the beginning of the International Workshop on Theoretical and Numerical Fluid Dynamics, held in Vancouver, Canada, July 27 to August 2, 1996. A renewed energy for this project came with the founding of the Journal of Mathematical Fluid Mechanics, by G.P. Galdi, J. Heywood, and R. Rannacher, in 1998. At that time it was decided that this volume should be published in association with the journal, and expanded to include articles by J. Heywood and W. Nagata, J. Heywood and M. Padula, and P. Gervasio, A. Quarteroni and F. Saleri. The original lecture notes were also revised and updated.

Keywords

Boundary value problem Fluid dynamics Navier-Stokes equation Navier-Stokes equations finite element method fluid mechanics geometry mechanics

Editors and affiliations

  • Giovanni P. Galdi
    • 1
  • John G. Heywood
    • 2
  • Rolf Rannacher
    • 3
  1. 1.School of Engineering Department of Mechanical EngineeringUniversity of PittsburghPittsburghUSA
  2. 2.Department of MathematicsUniversity of British ColumbiaVancouverCanada
  3. 3.Institut für Angewandte MathematikUniversität HeidelbergGermany

Bibliographic information

  • DOI https://doi.org/10.1007/978-3-0348-8424-2
  • Copyright Information Birkhäuser Verlag, Switzerland 2000
  • Publisher Name Birkhäuser, Basel
  • eBook Packages Springer Book Archive
  • Print ISBN 978-3-0348-9561-3
  • Online ISBN 978-3-0348-8424-2
  • Buy this book on publisher's site
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