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ŽENÍŠEK, A.
Original Title
Extensions from the Sobolev Spaces H1 satisfying prescribed Dirichlet boundary conditions
Type
journal article - other
Language
English
Original Abstract
Extensions from $H^1(\Omega_P)$ into $H^1(\Omega)$ (where $\Omega_P\subset\Omega$) are constructed in such a way that extended functions satisfy prescribed boundary conditions on the boundary $\partial\Omega$ of $\Omega$. The corresponding extension operator is linear and bounded.
Keywords
extensions satisfying prescribed boundary conditions, Nikolskij extension theorem
Authors
Released
1. 1. 2004
ISBN
0862-7940
Periodical
APPLICATIONS OF MATHEMATICS
Year of study
49
Number
5
State
Czech Republic
Pages from
405
Pages to
413
Pages count
9
BibTex
@article{BUT45799, author="Alexander {Ženíšek}", title="Extensions from the Sobolev Spaces H1 satisfying prescribed Dirichlet boundary conditions", journal="APPLICATIONS OF MATHEMATICS", year="2004", volume="49", number="5", pages="9", issn="0862-7940" }