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35th CFD/ADIGMA course on very high order discretization methods - hardcover - VKI LS 2008-08

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VKI LS 2008-08, 35th CFD/ADIGMA course on very high order discretization methods, ISBN 978-2-930389-88-5

35th CFD/ADIGMA course on very high order discretization methods

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35TH CFD/ADIGMA COURSE ON VERY HIGH ORDER DISCRETIZATION METHODS October 13-17, 2008, edited by H. Deconinck
Abstract

Schemes with order of accuracy higher than two have become a hot topic in CFD, and the perspective of applying them in industrial aeronautical context is realistic within the next decade. In this course the basics and state of the art of the following methods will be discussed in detail: Discontinuous Galerkin Finite Element methods; Spectral Element and Finite Volume methods; ENO-reconstruction and Residual Based Finite Volume Methods; Residual Distribution schemes. Applications are foreseen in the area of compressible aerodynamics and aeroacoustics. The course is organized in collaboration with the European Union targeted research project ADIGMA, and will bring together a balanced mix of European and American top researchers in the field.

Table of content
  • BASSI, F. & REBAY, S. – Università di Bergamo & Università di Brescia, Italy
    High-order accurate discontinuous Galerkin methods in computational fluid dynamics: from model problems to complex turbulent flows
  • DECONINCK, H.1 & ABGRALL, R.2,31von Karman Institute for Fluid Dynamics, Belgium; 2INRIA Futurs, Université de Bordeaux 1, France ; 3Institut Universitaire de France, France
    Introduction to residual distribution methods HARTMANN, R. – DLR, Germany
    Numerical analysis of higher order discontinuous Galerkin finite element methods
  • ABGRALL, R.; LARAT, A.; RICCHIUTO, M. – INRIA Université Bordeaux I and INRIA Bordeaux Sud–Ouest, France
    Construction of high order residual distribution schemes
  • WANG, Z.J. – Iowa State University, USA
    Spectral volume and spectral difference methods for the Navier-Stokes equations
  • HILLEWAERT, K.1; REMACLE, J.-F.2; CHEVAUGEON, N.3; GEUZAINE, P.11Cenaero, Belgium ; 2Université Catholique de Louvain, Belgium ; 3Ecole Centrale de Nantes, France
    Discontinuous Galerkin methods. Implementation issues
  • GASSNER, G.; LÖRCHER, F.; DUMBSER, M.; MUNZ, C.-D. – University of Stuttgart, Germany
    Explicit space-time discontinuous Galerkin schemes for advection diffusion equations
  • DOLEJŠÍ, V.; FEISTAUER, M. – Charles University Prague, Czech Republic
    Analysis of the discontinuous Galerkin methods
  • VAN DEN ABEELE, K.; PARSANI, M.; LACOR, C. – Vrije Universiteit Brussel, Belgium
    Spectral volume and spectral difference methods: wave propagation analysis and efficient solvers
  • VILLEDIEU, N; QUINTINO, T.; VYMAZAL, M.; DECONINCK, H. – von Karman Institute for Fluid Dynamics, Belgium
    High-order residual distribution schemes: unsteady and viscous terms

 

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Manufacturer von Karman Institute for Fluid Dynamics

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