Handbook of Computational Fluid Mechanics

Other | March 1, 1996

byPeyret, Roger, Roger Peyret

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This handbook covers computational fluid dynamics from fundamentals to applications. This text provides a well documented critical survey of numerical methods for fluid mechanics, and gives a state-of-the-art description of computational fluid mechanics, considering numerical analysis, computer technology, and visualization tools. The chapters in this book are invaluable tools for reaching a deeper understanding of the problems associated with the calculation of fluid motion in various situations: inviscid and viscous, incompressible and compressible, steady and unsteady, laminar and turbulent flows, as well as simple and complex geometries.


Each chapter includes a related bibliography
Covers fundamentals and applications
Provides a deeper understanding of the problems associated with the calculation of fluid motion

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From the Publisher

This handbook covers computational fluid dynamics from fundamentals to applications. This text provides a well documented critical survey of numerical methods for fluid mechanics, and gives a state-of-the-art description of computational fluid mechanics, considering numerical analysis, computer technology, and visualization tools. The ...

Format:OtherDimensions:467 pages, 1 × 1 × 1 inPublished:March 1, 1996Publisher:Academic PressLanguage:English

The following ISBNs are associated with this title:

ISBN - 10:0080532764

ISBN - 13:9780080532769

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Table of Contents

A. Dervieux, About the Basic Numerical Methods. G.B. Deng, J. Piquet, P. Queutey, and M. Visonneau, Navier#&150:Stokes Equations for Incompressible Flows: Finite-Difference and Finite-Volume Methods. M.D. Gunzburger, Navier#&150;Stokes Equations for Incompressible Flows: Finite-Element Methods. F. Grasso and C. Meola, Euler and Navier#&150;Stokes Equations for Compressible Flows: Finite-Volume Methods. C. Hartel, Turbulent Flows: Direct Numerical Simulation and Large-Eddy Simulation. T.B. Gatski, Turbulent Flows: Model Equations and Solution Methodology. D.J. Mavriplis, Mesh Generation and Adaptivity for Complex Geometries and Flows. Subject Index.