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Description
  • Nonobtuse tetrahedral partitions and linear finite elements guarantee the validity of a discrete analogue of the maximum principle for a wide class of parabolic and elliptic problems in the three-dimensional space. In this paper we propose global and local refinement techniques which produce nonobtuse face-to-face tetrahedral partitions of a polyhedral domain.
  • Nonobtuse tetrahedral partitions and linear finite elements guarantee the validity of a discrete analogue of the maximum principle for a wide class of parabolic and elliptic problems in the three-dimensional space. In this paper we propose global and local refinement techniques which produce nonobtuse face-to-face tetrahedral partitions of a polyhedral domain. (en)
Title
  • Discrete Maximum Principles in Finite Element Modelling
  • Discrete Maximum Principles in Finite Element Modelling (en)
skos:prefLabel
  • Discrete Maximum Principles in Finite Element Modelling
  • Discrete Maximum Principles in Finite Element Modelling (en)
skos:notation
  • RIV/67985840:_____/04:00106868!RIV10-AV0-67985840
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  • P(IAA1019201), P(KSK1019101), Z(AV0Z1019905)
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  • 560741
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  • RIV/67985840:_____/04:00106868
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  • angle conditions; Fichera corner; linear finite elements (en)
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  • [A3A5D5580F4F]
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  • Praha
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  • Berlin
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  • Proceedings of ENUMATH Conference, Prague 2003
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  • Korotov, S.
  • Křížek, Michal
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number of pages
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  • Springer-Verlag
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  • 3-540-21460-7
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