Average adjacencies for tetrahedral skeleton-regular partitions

Author	dc.contributor.author	Plaza, A.
Author	dc.contributor.author	Rivara Zúñiga, María Cecilia	es_CL
Admission date	dc.date.accessioned	2007-06-05T16:07:23Z
Available date	dc.date.available	2007-06-05T16:07:23Z
Publication date	dc.date.issued	2005-05-01
Cita de ítem	dc.identifier.citation	JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS	en
Identifier	dc.identifier.issn	0377-0427
Identifier	dc.identifier.uri	https://repositorio.uchile.cl/handle/2250/124652
Abstract	dc.description.abstract	For any conforming mesh, the application of a skeleton-regular partition over each element in the mesh, produces a conforming mesh such that all the topological elements of the same dimension are subdivided into the same number of child-elements. Every skeleton-regular partition has associated special constitutive (recurrence) equations. In this paper the average adjacencies associated with the skeleton-regular partitions in 3D are studied. In three-dimensions different values for the asymptotic number of average adjacencies are obtained depending on the considered partition, in contrast with the two-dimensional case [J. Comput. Appl. Math. 140 (2002) 673]. In addition, a priori formulae for the average asymptotic adjacency relations for any skeleton-regular partition in 3D are provided.	en
Lenguage	dc.language.iso	en	en
Publisher	dc.publisher	ELSEVIER SCIENCE BV	en
Keywords	dc.subject	LOCAL REFINEMENT	en
Título	dc.title	Average adjacencies for tetrahedral skeleton-regular partitions	en
Document type	dc.type	Artículo de revista