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The Navier-Stokes Equations

The Navier-Stokes Equations

The Navier-Stokes Equations

A Classification of Flows and Exact Solutions
P. G. Drazin , University of Bristol
N. Riley , University of East Anglia
May 2006
Available
Paperback
9780521681629

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£67.00
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eBook

    The Navier-Stokes equations were firmly established in the 19th Century as the system of nonlinear partial differential equations which describe the motion of most commonly occurring fluids in air and water, and since that time exact solutions have been sought by scientists. Collectively these solutions allow a clear insight into the behavior of fluids, providing a vehicle for novel mathematical methods and a useful check for computations in fluid dynamics, a field in which theoretical research is now dominated by computational methods. This 2006 book draws together exact solutions from widely differing sources and presents them in a coherent manner, in part by classifying solutions via their temporal and geometric constraints. It will prove to be a valuable resource to all who have an interest in the subject of fluid mechanics, and in particular to those who are learning or teaching the subject at the senior undergraduate and graduate levels.

    • Draws together exact solutions from widely differing sources and presents them in a coherent manner
    • Will prove a valuable resource to all who have an interest in the subject of fluid mechanics
    • Suitable for graduate and advanced undergraduate students

    Product details

    May 2006
    Paperback
    9780521681629
    208 pages
    229 × 152 × 12 mm
    0.298kg
    72 b/w illus.
    Available

    Table of Contents

    • Preface
    • 1. Scope of the book
    • 2. Steady flows bounded by plane boundaries
    • 3. Steady axisymmetric and related flows
    • 4. Unsteady flows bounded by plane boundaries
    • 5. Unsteady axisymmetric and related flows.
      Authors
    • P. G. Drazin , University of Bristol

      Norman Riley is an Emeritus Professor of Applied Mathematics at the University of East Anglia.

    • N. Riley , University of East Anglia

      Philip Drazin was a Professor of Mathematics at the University of Bristol.