> simulation by means of second-kind Galerkin boundary element method.>> Source: Elke Spindler "Second-Kind Single Trace Boundary Integral>> Formulations for Scattering at Composite Objects", ETH Diss 23620, 2016."" > > simulation by means of second-kind Galerkin boundary element method.>> Source: Elke Spindler "Second-Kind Single Trace Boundary Integral>> Formulations for Scattering at Composite Objects", ETH Diss 23620, 2016."" > Research reports – Seminar for Applied Mathematics | ETH Zurich

Research reports

Waveform relaxation with overlapping splittings

by R. Jeltsch and B. Pohl

(Report number 1991-02)

Abstract
In this paper we present an extension of the wra \ for solving large systems of odes. The wra \ is well suited for parallel computation because it decomposes the solution space into several disjoint subspaces. Allowing the subspaces to overlap, i.e. dropping the assumption of disjointness, we obtain an extension of this algorithm. This new algorithm the so called \hbox{msa} \ is also well suited for parallel computation. As numerical examples demonstrate this overlapping of the subsystems heavily reduces the computation time.

Keywords: waveform relaxation, multi-splittings, parallel computation

BibTeX
@Techreport{JP91_2,
  author = {R. Jeltsch and B. Pohl},
  title = {Waveform relaxation with overlapping splittings},
  institution = {Seminar for Applied Mathematics, ETH Z{\"u}rich},
  number = {1991-02},
  address = {Switzerland},
  url = {https://www.sam.math.ethz.ch/sam_reports/reports_final/reports1991/1991-02.pdf },
  year = {1991}
}

Disclaimer
© Copyright for documents on this server remains with the authors. Copies of these documents made by electronic or mechanical means including information storage and retrieval systems, may only be employed for personal use. The administrators respectfully request that authors inform them when any paper is published to avoid copyright infringement. Note that unauthorised copying of copyright material is illegal and may lead to prosecution. Neither the administrators nor the Seminar for Applied Mathematics (SAM) accept any liability in this respect. The most recent version of a SAM report may differ in formatting and style from published journal version. Do reference the published version if possible (see SAM Publications).

JavaScript has been disabled in your browser