12th GAMM-Seminar Kiel on

Boundary Elements:
Implementation and Analysis of Advanced Algorithms.

January 19th-21st, 1996.

Information about the corresponding proceedings

• Reference
• Foreword
• Contents
• How to contact the authors by email

The programme of the seminar is still available.

Reference

W. Hackbusch, G. Wittum (Eds.):
Boundary Elements: Implementation and Analysis of Advanced Algorithms.
Proceedings of the 12th GAMM-Seminar Kiel, January 19 to 21, 1996.
Notes on Numerical Fluid Mechanics Vol. 54. Vieweg-Verlag, Braunschweig,
Wiesbaden, Germany, 1996. ISBN 3-528-07654-2.

Foreword

The GAMM Committee for ''Efficient Numerical Methods for Partial Differential Equations'' organizes seminars and workshops on subjects concerning the algorithmic treatment of partial differential equations. The topics are discretisation methods like the finite element and the boundary element method for various type of applications in structural and fluid mechanics. Particular attention is devoted to advanced solution methods.

The latest seminar in this series was the 12th Kiel-Seminar which took place on January 19-21, 1996 at Christian-Albrechts-University of Kiel and focussed on the topic

Boundary Elements: Implementation and Analysis of Advanced Algorithms.

The seminar was attended by 65 scientists from 10 countries. 23 lectures were given, including two survey lectures.

In the last years, a remarkable progress in the numerical treatment of boundary element methods (BEM) has been obtained in Germany. This is, in particular, a result of a Schwerpunktverfahren supported by the DFG. Many aspects of the BEM are not only analysed but also implemented. Therefore, these proceedings present a number of papers on implementational aspects besides the analysis of advanced techniques.

Kiel, July 1996,
W. Hackbusch, G. Wittum

Contents

• B.H. KLEEMANN, A. RATHSFELD, R. SCHNEIDER (Invited lecture I):
  Multiscale methods for boundary integral equations and their application to boundary value problems in scattering theory and geodesy, pp. 1
• S.A. SAUTER (Invited lecture II):
  Cubature techniques for 3-D Galerkin BEM, pp. 29
• H. ANDRÄ:
  A Galerkin-type boundary element implementation for 3D elasticity problems by using a computer algebra system, pp. 45
• K. CHEN:
  Preconditioning boundary element equations, pp. 57
• B. FAERMANN:
  Local a-posteriori error estimators for the discretization of boundary integral equations , pp.68
• T. FINCK:
  On spline approximation methods for singular integral equations over plane domains, pp. 82
• S.A. FUNKEN, E.P. STEPHAN:
  Hierarchical basis preconditioners for coupled FEM-BEM equations, pp. 92
• C. GÁSPÁR:
  Multigrid and multipole techniques in the boundary integral equation methods, pp. 102
• A. GREENBAUM, A. MAYO, V. SONNAD:
  Rapid parallel evaluation of integrals in potential theory on general three dimensional regions, pp. 115
• N. HEUER:
  Additive Schwarz methods for weakly singular integral equations in $R^3$ - the p-version , pp. 126
• R. HOCHMUTH:
  Adaptive schemes for multiscale discretisations of boundary integral equations, pp. 136
• M. KUHN:
  Domain decomposition boundary element methods: preprocessing and parallel solution, pp. 147
• CH. LAGE:
  Object oriented design aspects for boundary element methods, pp. 159
• R. LEHMANN, R. KLEES:
  Parallel setup for Galerkin equation system for a geodetic boundary value problem, pp. 171
• P. MUND:
  On the implementation of the $h$-$p$-boundary element method on curved surfaces, pp. 182
• S.A. SAUTER, CH. SCHWAB:
  Realization of hp-Galerkin BEM in $R^3$, pp. 194
• H. SCHIPPERS, F.P. GROOTEMAN:
  A symmetrical boundary element formulation for sound transmission through cabin walls, pp. 207
• H. SCHULZ, C. SCHWAB, W.L. WENDLAND:
  An extraction technique for boundary element methods , pp. 219
• O. STEINBACH:
  Fast solvers for the symmetric boundary element method, pp. 232
• K. TÜRKE, E. SCHNACK:
  A two-grid method for coupling FEM and BEM in elasticity, pp. 243
• Y. YAMADA, K. HAYAMI:
  A multipole boundary element method for two dimensional elastostatics, pp. 255

How to contact the authors by email

Andrä, Heiko              heiko@imfsun2.mach.uni-karlsruhe.de
Chen, Ke                  K.Chen@liverpool.ac.uk
Faermann, Birgit          bf@numerik.uni-kiel.de
Finck, Tilo               tfinck@mathematik.tu-chemnitz.de
Funken, Stefan A.         saf@numerik.uni-kiel.de
Gáspár, Csaba             csgaspar@d7.szif.hu
Grooteman, F.P.           grooten@nlr.nl
Hayami, Ken               hayami@simplex.t.u-tokyo.ac.jp
Heuer, Norbert            heuer@lrw.uni-bremen.de
Hochmuth, Reinhard        hochmuth@math.fu-berlin.de
Kleemann, Bernd H.        kleemann@wias-berlin.de
Klees, Roland             klees@geo.tudelft.nl
Kuhn, Michael             kuhn@miraculix.numa.uni-linz.ac.at
Lage, Christian           lage@sam.math.ethz.ch
Lehmann, Rüdiger          lehmann@gik.bau-verm.uni-karlsruhe.de
Mayo, Anita               amayo@watson.ibm.com
Mund, Patrick             mund@ifam.uni-hannover.de
Rathsfeld, Andreas        rathsfeld@wias-berlin.de
Sauter, Stefan A.         sas@numerik.uni-kiel.de
Schippers, H.             schipiw@nlr.nl
Schneider, Reinhold       schneider@mathematik.th-darmstadt.de
Schwab, Christoph         schwab@sam.math.ethz.ch
Schulz, Heiko             heiko@mathematik.uni-stuttgart.de
Sonnad, Vijay             sonnad@vnet.ibm.com
Steinbach, Olaf           steinbach@mathematik.uni-stuttgart.de
Stephan, Ernst            stephan@ifam.uni-hannover.de
Türke, Karsten            tuerke@imfserv.mach.uni-karlsruhe.de
Wendland, Wolfgang        wendland@mathematik.uni-stuttgart.de
Yamada, Yosihiro          yamada@shimadzu.co.jp