An adaptive WEM algorithm for solving elliptic boundary value problems in fairly general domains

dc.contributor.author	Berrone, S.
dc.contributor.author	Kozubek, Tomáš
dc.date.accessioned	2007-03-08T11:44:49Z
dc.date.available	2007-03-08T11:44:49Z
dc.date.issued	2006
dc.description.abstract-en	In this paper, we introduce a simple adaptive wavelet element algorithm similar to the Cohen–Dahmen–DeVore algorithm [A. Cohen, W. Dahmen, and R. DeVore, Math. Comp., 70 (2001), pp. 27–75]. The main difference is that we do not assume knowledge of the many constants appearing therein. The algorithm is easy to implement and applicable to a large class of problems in fairly general domains. The efficiency is illustrated by several two-dimensional numerical examples and compared with an adaptive finite element method.	en
dc.identifier.citation	SIAM Journal on Scientific Computing. 2006, vol. 28, issue 6, p. 2114-2138.	en
dc.identifier.doi	10.1137/04062014X
dc.identifier.issn	1064-8275
dc.identifier.issn	1095-7197
dc.identifier.location	Není ve fondu ÚK	en
dc.identifier.uri	http://hdl.handle.net/10084/59850
dc.identifier.wos	000243968200006
dc.language.iso	en	en
dc.publisher	Society for Industrial and Applied Mathematics	en
dc.relation.ispartofseries	SIAM Journal on Scientific Computing	en
dc.relation.uri	https://doi.org/10.1137/04062014X	en
dc.subject	adaptive wavelet and finite element methods	en
dc.subject	elliptic operator equations	en
dc.subject	rates of convergence	en
dc.title	An adaptive WEM algorithm for solving elliptic boundary value problems in fairly general domains	en
dc.type	article	en

Collections