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Vortex Flows and Related Numerical Methods

  • Book
  • © 1993

Overview

Editors:
  1. J. T. Beale

    1. Department of Mathematics, Duke University, Durham, USA

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  2. G.-H. Cottet

    1. Laboratoire de Modélisation et Calcul, Université Joseph Fourier, Grenoble, France

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  3. S. Huberson

    1. Université du Havre, Le Havre, France

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Part of the book series: Nato Science Series C: (ASIC, volume 395)

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Table of contents (27 chapters)

  1. Computations of three dimensional incompressible flow

    1. The Nonlinear Dynamics of a Jet Shear Layer with Swirl

      • E. Meiburg, J. E. Martin
      Pages 265-278

    2. Dynamics of Vortex Tubes in Three-Dimensional Turbulence

      • Maurice Meneguzzi, Alain Vincent
      Pages 279-291

    3. Numerical Simulation of Axisymmetric Vortex Sheet Roll-Up

      • Monika Nitsche
      Pages 293-301

    4. Free Vortex Rings, Analogies and Differences Between Vorticity and a Passive Scalar

      • P. Orlandi, R. Verzicco
      Pages 303-313

  2. Compressible and reacting flows

    1. Turbulent Eddy Structures, Combustion and Chemical Reactions

      • J. P. Chollet
      Pages 315-324

    2. Vortex Generation and Evolution in Numerical Simulation of Transitional Shear Flows

      • P. Comte, E. David, F. Ducros, Y. Fouillet
      Pages 325-340

    3. Stability Analysis of Differentially-Heated Asymmetric Vorticity Layers

      • Omar M. Knio, Ahmed F. Ghoniem
      Pages 341-372

    4. A Particle in Cell Method for the 2-D Compressible Euler Equations

      • S. Mas-Gallic, M. Louaked, O. Pironneau
      Pages 373-387
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Keywords

About this book

Many important phenomena in fluid motion are evident in vortex flow, i.e., flows in which vortical structures are significant in determining the whole flow. This book, which consists of lectures given at a NATO ARW held in Grenoble (France) in June 1992, provides an up-to-date account of current research in the study of these phenomena by means of numerical methods and mathematical modelling.
Such methods include Eulerian methods (finite difference, spectral and wavelet methods) as well as Lagrangian methods (contour dynamics, vortex methods) and are used to study such topics as 2- or 3-dimensional turbulence, vorticity generation by solid bodies, shear layers and vortex sheets, and vortex reconnection.
For researchers and graduate students in computational fluid dynamics, numerical analysis, and applied mathematics.

Editors and Affiliations

  • Department of Mathematics, Duke University, Durham, USA

    J. T. Beale

  • Laboratoire de Modélisation et Calcul, Université Joseph Fourier, Grenoble, France

    G.-H. Cottet

  • Université du Havre, Le Havre, France

    S. Huberson

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