Approximations to fixed points of contraction semigroups in hilbert spaces

Sequences (or curves) are constructed to approximate common fixed points of a pair of nonex-pansive mappings (or contraction semigroups) in Hilbert spaces. The obtained results extend the previously known results from a single mapping to a family of mappings.

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Bibliographic Details
Published in:	Numerical functional analysis and optimization Vol. 19; no. 1-2; pp. 157 - 163
Main Author:	Xu, Hong-Kun
Format:	Journal Article
Language:	English
Published:	Philadelphia, PA Marcel Dekker, Inc 01.01.1998 Taylor & Francis
Subjects:	1991 Mathematics Subject Classification Primary 47H20 1991 mathematics subject classification primary Secondary 47H10 1991 Mathematics Subject Classification. Primary 47H09 contraction semigroup Exact sciences and technology Fixed point Hilbert space Mathematics Numerical analysis Numerical analysis in abstract spaces Numerical analysis. Scientific computation Sciences and techniques of general use strong convergence Hilbert space Semigroup Approximation theory Fix point
ISSN:	0163-0563, 1532-2467
Online Access:	Get full text
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Description
Summary:	Sequences (or curves) are constructed to approximate common fixed points of a pair of nonex-pansive mappings (or contraction semigroups) in Hilbert spaces. The obtained results extend the previously known results from a single mapping to a family of mappings.
ISSN:	0163-0563 1532-2467
DOI:	10.1080/01630569808816821