Vortex Methods. Theory and Practice (Relié)

  • Cambridge University Press

  • Paru le : 27/06/2000
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The goal of this book is to present and analyse vortex methods as a tool for the direct numerical simulation of incompressible viscous flows. Vortex... > Lire la suite
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The goal of this book is to present and analyse vortex methods as a tool for the direct numerical simulation of incompressible viscous flows. Vortex methods have matured in recent years, offering an interesting alternative to finite-difference and spectral methods for high-resolution numerical solutions of the Navier-Stokes equations. In the past two decades research in the numerical analysis aspects of vortex methods has provided a solid mathematical background for understanding the convergence features of the method and several new tools have been developed to generalise its application. At the same time vortex methods retain their appealing physical character that was the motivation for their introduction. Scientists working in the areas of numerical analysis and fluid mechanics will benefit from this book, which may serve both communities as both a reference monograph and a textbook for computational fluid dynamics courses.
    • Definitions and Governing Equations
    • Vortex Methods for Two-Dimensional Flows
    • Three-Dimensional Vortex Methods for Inviscid Flows
    • Inviscid Boundary Conditions
    • Viscous Vortex Methods
    • Vorticity Boundary Conditions for the Navier-Stokes Equations
    • Lagrangian Grid Distortions: Problems and Solutions
    • Hybrid Methods
  • Date de parution : 27/06/2000
  • Editeur : Cambridge University Press
  • ISBN : 0-521-62186-0
  • EAN : 9780521621861
  • Présentation : Relié
  • Nb. de pages : 313 pages
  • Poids : 0.58 Kg
  • Dimensions : 16,1 cm × 23,7 cm × 2,3 cm
GEORGES-HENRI COTTET received his Ph.D. and Thèse d'Etat in Applied Mathematics from Université Pierre et Marie Curie in Paris. He is currently professor of mathematics at the Université Joseph Fourier in Grenoble, France. PETROS D. KOUMOUTSAKOS received his Ph.D. in aeronautics and applied mathematics from the California Institute of Technology. He is currently a professor at FTH-Zurich and is also affiliated with CTR and NASA Ames/Stanford University.

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Vortex Methods. Theory and Practice
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