Barycentric interpolation and exact integration formulas for the finite volume element method

datacite.alternateIdentifier.citationAIP Conference Proceedings, Vol. 1048, 575-579, 2008es
datacite.alternateIdentifier.doi10.1063/1.2990990es
datacite.creatorVoitovich, T.V.
datacite.creatorVandewalle, S.
datacite.date2008
datacite.date.issued2012-02-24
datacite.subjectCoordenadas baricéntricases
datacite.titleBarycentric interpolation and exact integration formulas for the finite volume element methodes
dc.date.accessioned2012-02-24T03:18:40Z
dc.date.available2012-02-24T03:18:40Z
dc.description.abstractThis contribution concerns with the construction of a simple and effective technology for the problem of exact integration of interpolation polynomials arising while discretizing partial differential equations by the finite volume element method on simplicial meshes. It is based on the element-wise representation of the local shape functions through barycentric coordinates (barycentric interpolation) and the introducing of classes of integration formulas for the exact integration of generic monomials of barycentric coordinates over the geometrical shapes defined by a barycentric dual mesh. Numerical examples are presented that illustrate the validity of the technologyes
dc.formatPDFes
dc.identifier.urihttps://repositoriodigital.uct.cl/handle/10925/682
dc.language.isoenes
dc.sourceAIP Conference Proceedingses
oaire.resourceTypeArtículo de Revistaes
uct.carreraPlan Común Ingenieríaes
uct.catalogadorjmges
uct.comunidadIngenieríaes
uct.facultadFacultad de Ingenieríaes
uct.indizacionISIes
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