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Anisotropic error estimates for an interpolant defined via moments

Acosta, G. ; Apel, Thomas ; Durán, R. G. ; Lombardi, A. L.

Computing, 2008-04, Vol.82 (1), p.1-9 [Periódico revisado por pares]

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Título:
Anisotropic error estimates for an interpolant defined via moments
Autor: Acosta, G. ; Apel, Thomas ; Durán, R. G. ; Lombardi, A. L.
Assuntos: Algorithmics. Computability. Computer arithmetics ; Applied sciences ; Approximations and expansions ; Artificial Intelligence ; Asymptotic methods ; Computer Appl. in Administrative Data Processing ; Computer Communication Networks ; Computer Science ; Computer science; control theory; systems ; Estimates ; Exact sciences and technology ; Information Systems Applications (incl.Internet) ; Interpolation ; Mathematical analysis ; Mathematics ; Methods of scientific computing (including symbolic computation, algebraic computation) ; Numerical analysis ; Numerical analysis. Scientific computation ; Numerical approximation ; Sciences and techniques of general use ; Software Engineering ; Studies ; Theoretical computing
É parte de: Computing, 2008-04, Vol.82 (1), p.1-9
Notas: ObjectType-Article-2
SourceType-Scholarly Journals-1
ObjectType-Feature-1
content type line 23
Descrição: Summary An interpolant defined via moments is investigated for triangles, quadrilaterals, tetrahedra, and hexahedra and arbitrarily high polynomial degree. The elements are allowed to have diameters with different asymptotic behavior in different space directions. Anisotropic interpolation error estimates are proved.
Editor: Vienna: Springer-Verlag
Idioma: Inglês

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