RATE OF CONVERGENCE AND DATA DEPENDENCY OF ALMOST PRESIC CONTRACTIVE OPERATORS

dc.contributor.author	Khan, Abdul Rahim
dc.contributor.author	Fukhar-ud-Din, Hafiz
dc.contributor.author	Gürsoy, Faik
dc.date.accessioned	2024-03-13T05:39:12Z
dc.date.available	2024-03-13T05:39:12Z
dc.date.issued	2018
dc.identifier.issn	1345-4773
dc.identifier.uri	http://dspace.adiyaman.edu.tr:8080/xmlui/handle/20.500.12414/4950
dc.description.abstract	We introduce the notion of almost Presic contractive operator and approximate its unique fixed point through some well-known iterative algorithms. We show that Picard-Picard hybrid iterative algorithm is faster than the others. Moreover, Mann and Ishikawa iterative algorithms have the same rate of convergence. The corresponding data dependence results and examples to validate our findings are also given. Our results hold in normed spaces and CAT (0) spaces, simultaneously.	tr
dc.language.iso	en	tr
dc.publisher	YOKOHAMA PUBL	tr
dc.subject	Convex metric space	tr
dc.subject	almost Presic contraction	tr
dc.subject	fixed point	tr
dc.subject	iterative algorithm	tr
dc.subject	rate of convergence	tr
dc.title	RATE OF CONVERGENCE AND DATA DEPENDENCY OF ALMOST PRESIC CONTRACTIVE OPERATORS	tr
dc.type	Article	tr
dc.contributor.authorID	0000-0001-6140-1201	tr
dc.contributor.authorID	0000-0002-7118-9088	tr
dc.contributor.department	King Fahd Univ Petr & Minerals, Dept Math & Stat,	tr
dc.contributor.department	Adiyaman Univ, Dept Math,	tr
dc.identifier.endpage	1081	tr
dc.identifier.issue	6	tr
dc.identifier.startpage	1069	tr
dc.identifier.volume	19	tr
dc.source.title	JOURNAL OF NONLINEAR AND CONVEX ANALYSIS	tr