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Domain Decomposition Methods in Science and Engineering XVII

  • Conference proceedings
  • © 2008

Overview

Editors:
  1. Ulrich Langer

    1. Institute of Computational Mathematics, Johannes Kepler University Linz, Linz, Austria

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  2. Marco Discacciati

    1. Institute of Analysis and Scientific Computing — CMCS, Ecole Polytechnique Fédérale de Lausanne EPFL SB IACS CMCS Bâtiment MA, Lausanne, Switzerland

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  3. David E. Keyes

    1. Department of Applied Physics and Applied Mathematics, Columbia University, New York, USA

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  4. Olof B. Widlund

    1. Courant Institute of Mathematical Sciences, New York University, New York, USA

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  5. Walter Zulehner

    1. Institute of Computational Mathematics, Johannes Kepler University Linz, Linz, Austria

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Part of the book series: Lecture Notes in Computational Science and Engineering (LNCSE, volume 60)

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Table of contents (81 papers)

  1. Front Matter

    Pages I-XIX
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  2. Plenary Presentations

    1. BEM: Opening the New Frontiers in the Industrial Products Design

      • Zoran Andjelić
      Pages 3-20

    2. A Domain Decomposition/Nash Equilibrium Methodology for the Solution of Direct and Inverse Problems in Fluid Dynamics with Evolutionary Algorithms

      • Hong Quan Chen, Roland Glowinski, Jacques Périaux
      Pages 21-32

    3. Preconditioning of Symmetric Interior Penalty Discontinuous Galerkin FEM for Elliptic Problems

      • Veselin A. Dobrev, Raytcho D. Lazarov, Ludmil T. Zikatanov
      Pages 33-44

    4. Nonlinear Convergence Analysis for the Parareal Algorithm

      • Martin J. Gander, Ernst Hairer
      Pages 45-56

    5. Schwarz Waveform Relaxation Algorithms

      • Laurence Halpern
      Pages 57-68

    6. Integration of Sequential Quadratic Programming and Domain Decomposition Methods for Nonlinear Optimal Control Problems

      • Matthias Heinkenschloss, Denis Ridzal
      Pages 69-80

    7. Domain Decomposition Algorithms for Mortar Discretizations

      • Hyea Hyun Kim
      Pages 81-92

    8. On the Multiscale Solution of Constrained Minimization Problems

      • Rolf Krause
      Pages 93-104

    9. Domain Decomposition Preconditioner for Anisotropic Diffusion

      • Yuri A. Kuznetsov
      Pages 105-118

    10. Domain Decomposition of Constrained Optimal Control Problems for 2D Elliptic System on Networked Domains: Convergence and A Posteriori Error Estimates

      • Günter Leugering
      Pages 119-130

    11. Challenges and Applications of Boundary Element Domain Decomposition Methods

      • Olaf Steinbach
      Pages 131-142

  3. Minisymposia

    1. MINISYMPOSIUM 1: Advanced Multigrid Methods for Systems of PDEs

      • Panayot S. Vassilevski, Ludmil T. Zikatanov
      Pages 145-145

    2. Auxiliary Space AMG for H(curl) Problems

      • Tzanio V. Kolev, Panayot S. Vassilevski
      Pages 147-154

    3. A Multilevel Method for Discontinuous Galerkin Approximation of Three-dimensional Elliptic Problems

      • Johannes K. Kraus, Satyendra K. Tomar
      Pages 155-164

    4. MINISYMPOSIUM 2: Domain Decomposition Based on Boundary Elements

      • Olaf Steinbach, Wolfgang Wendland
      Pages 165-165

    5. Scalable BETI for Variational Inequalities

      • Jiří Bouchala, Zdeněk Dostál, Marie Sadowská
      Pages 167-174

    6. Domain Decomposition Based H-Matrix Preconditioners for the Skin Problem

      • Boris N. Khoromskij, Alexander Litvinenko
      Pages 175-182

    7. MINISYMPOSIUM 3: Domain Decomposition in Coupled Engineering Phenomena with Multiple Scales

      • Richard Ewing, Oleg Iliev, Raytcho D. Lazarov
      Pages 183-183

    8. Class of Preconditioners for Discontinuous Galerkin Approximations of Elliptic Problems

      • Paola F. Antonietti, Blanca Ayuso
      Pages 185-192
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Keywords

About this book

This volume contains a selection of papers presented at the 17th International Conference on Domain Decomposition Methods in Science and Engineering held at St. Wolfgang / Strobl, Austria, July 3 - 7, 2006. Domain decomposition is an active, interdisciplinary research area concerned with the development, analysis, and implementation of coupling and decoupling strategies in mathematical and computational models. Domain decomposition techniques provide efficient tools for treating problems in all Computational Sciences. The reader will become familiar with the newest domain decomposition technologies and their use for modeling and simulating of complex problems from different fields of applications.

Editors and Affiliations

  • Institute of Computational Mathematics, Johannes Kepler University Linz, Linz, Austria

    Ulrich Langer, Walter Zulehner

  • Institute of Analysis and Scientific Computing — CMCS, Ecole Polytechnique Fédérale de Lausanne EPFL SB IACS CMCS Bâtiment MA, Lausanne, Switzerland

    Marco Discacciati

  • Department of Applied Physics and Applied Mathematics, Columbia University, New York, USA

    David E. Keyes

  • Courant Institute of Mathematical Sciences, New York University, New York, USA

    Olof B. Widlund

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