> 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

A semi-Lagrangian method for convection of differential forms

by H. Heumann and R. Hiptmair and J. Xu

(Report number 2009-09)

Abstract
We propose a semi-Lagrangian discretization method for convection problems of differential forms. Our method approximates the material derivative using the nodal interpolation operator of discrete differential forms. Thereby the method is stable by construction. As application we derive a semi-Lagrangian discretization for the electromagnetic part of MHD equations.

Keywords:

BibTeX
@Techreport{HHX09_43,
  author = {H. Heumann and R. Hiptmair and J. Xu},
  title = {A semi-Lagrangian method for convection of differential forms},
  institution = {Seminar for Applied Mathematics, ETH Z{\"u}rich},
  number = {2009-09},
  address = {Switzerland},
  url = {https://www.sam.math.ethz.ch/sam_reports/reports_final/reports2009/2009-09.pdf },
  year = {2009}
}

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