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Boundary Element Topics

Proceedings of the Final Conference of the Priority Research Programme Boundary Element Methods 1989–1995 of the German Research Foundation October 2–4, 1995 in Stuttgart

  • Conference proceedings
  • © 1997

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Editors:
  1. Wolfgang L. Wendland

    1. Mathematisches Institut A, Universität Stuttgart, Stuttgart, Germany

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Table of contents (23 papers)

  1. Front Matter

    Pages I-XVII
    Download chapter PDF

  2. Introduction

    • Wolfgang L. Wendland
    Pages 1-7

  3. Efficient Calculation of Acoustic Fields by Boundary Element Method

    • G. Tröndle, M. Jäger, H. Antes
    Pages 9-29

  4. A Boundary Element Formulation for Generalized Viscoelastic Solids in Time Domain

    • M. Schanz, L. Gaul, W. Wenzel, B. Zastrau
    Pages 31-50

  5. On the Efficient Realization of Sparse Matrix Techniques for Integral Equations with Focus on Panel Clustering, Cubature and Software Design Aspects

    • W. Hackbusch, C. Lage, S. A. Sauter
    Pages 51-75

  6. Bimetal Problems

    • L. Jentsch, D. Mirschinka
    Pages 77-98

  7. Analysis of 3D Elastoplastic Notch and Crack Problems using Boundary Element Method

    • G. Kuhn, P. Partheymüller
    Pages 99-119

  8. Adaptive Domain Decomposition Methods for Finite and Boundary Element Equations

    • G. Haase, B. Heise, M. Kuhn, U. Langer
    Pages 121-147

  9. On the Use of a BEM Time-Stepping Procedure for Nonlinear and Unsteady Wave-Structure Interaction

    • O. Mahrenholtz, V. Schlegel, C. Haack
    Pages 149-166

  10. Integral Equations arising from Instationary Flows around Thin Wings

    • R. Hinder, E. Meister
    Pages 167-188

  11. Multiscale Methods for the Solution of the Helmholtz and Laplace Equations

    • W. Dahmen, B. Kleemann, S. Prössdorf, R. Schneider
    Pages 189-219

  12. Galerkin-Type Boundary Element Analysis for 3D Elasticity Problems

    • H. Andrä, E. Schnack
    Pages 221-242

  13. Parallel Coupling of FEM and BEM for 3D Elasticity Problems

    • S. Szikrai, E. Schnack
    Pages 243-264

  14. Coupling of BEM and FEM for Elastic Structures

    • E. Schnack, K. Türke
    Pages 265-289

  15. Fast Algorithms for the Solution of Pseudodifferential Equations

    • D. Berthold, B. Silbermann
    Pages 291-316

  16. Different Methodologies for Coupled BEM and FEM with Implementation on Parallel Computers

    • U. Brink, M. Kreienmeyer, E. Stein
    Pages 317-337

  17. Error Analysis for the BEM on Nonsmooth Curves

    • T. Hartmann, E. P. Stephan
    Pages 339-350

  18. The hp-Version of the BEM with Geometric Meshes in 3D

    • M. Maischak, E. P. Stephan
    Pages 351-362

  19. A Transonic Panel Method for Helicopter Flows

    • S. Wagner, A. Röttgermann
    Pages 363-393

  20. Interpolation, Triangulation and Numerical Integration on Closed Manifolds

    • K. Kalik, R. Quatember, W. L. Wendland
    Pages 395-417
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Keywords

About this book

The so-called boundary element methods BEM, i.e. finite element approxima­ tions of boundary integral equations have been improved recently even more vividly then ever before and found some remarkable support by the German Research Foundation DFG in the just finished Priority Research Program "boundary element methods" . When this program began, we could start from several already existing particular activities which then during the six years initiated many new re­ sults and decisive new developments in theory and algorithms. The program was started due to encouragement by E. Stein, when most of the later par­ ticipants met in Stuttgart at a Boundary Element Conference 1987. Then W. Hackbusch, G. Kuhn, S. Wagner and W. Wendland were entrusted with writing the proposal which was 1988 presented at the German Research Foun­ dation and started in 1989 with 14 projects at 11 different universities. After German unification, the program was heavily extended by six more projects, four of which located in Eastern Germany. When we started, we were longing for the following goals: 1. Mathematicians and engineers should do joint research. 2. Methods and computational algorithms should be streamlined with re­ spect to the new computer architectures of vector and parallel computers. 3. The asymptotic error analysis of boundary element methods should be further developed. 4. Non-linear material laws should be taken care of by boundary element methods for crack-mechanics. 5. The coupling of finite boundary elements should be improved.

Editors and Affiliations

  • Mathematisches Institut A, Universität Stuttgart, Stuttgart, Germany

    Wolfgang L. Wendland

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