Corrigendum to the paper “Equivalence of the existence of best proximity points and best proximity pairs for cyclic and noncyclic nonexpansive mappings”

The purpose of this short note is to present a correction of the proof of the main result given in the paper “Equivalence of the existence of best proximity points and best proximity pairs for cyclic and noncyclic nonexpansive mappings,” Demonstr. Math. 53 (2020), 38–43.

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Autor principal:	Gabeleh Moosa
Formato:	article
Lenguaje:	EN
Publicado:	De Gruyter 2021
Materias:	best proximity (point) pair uniformly convex banach space noncyclic (cyclic) contraction 47h09 46b20 Mathematics QA1-939
Acceso en línea:	https://doaj.org/article/d73908afb9da4602bb4e45f1eee6a86c
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spelling	oai:doaj.org-article:d73908afb9da4602bb4e45f1eee6a86c2021-12-05T14:10:45ZCorrigendum to the paper “Equivalence of the existence of best proximity points and best proximity pairs for cyclic and noncyclic nonexpansive mappings”2391-466110.1515/dema-2021-0007https://doaj.org/article/d73908afb9da4602bb4e45f1eee6a86c2021-04-01T00:00:00Zhttps://doi.org/10.1515/dema-2021-0007https://doaj.org/toc/2391-4661The purpose of this short note is to present a correction of the proof of the main result given in the paper “Equivalence of the existence of best proximity points and best proximity pairs for cyclic and noncyclic nonexpansive mappings,” Demonstr. Math. 53 (2020), 38–43.Gabeleh MoosaDe Gruyterarticlebest proximity (point) pairuniformly convex banach spacenoncyclic (cyclic) contraction47h0946b20MathematicsQA1-939ENDemonstratio Mathematica, Vol 54, Iss 1, Pp 9-10 (2021)
institution	DOAJ
collection	DOAJ
language	EN
topic	best proximity (point) pair uniformly convex banach space noncyclic (cyclic) contraction 47h09 46b20 Mathematics QA1-939
spellingShingle	best proximity (point) pair uniformly convex banach space noncyclic (cyclic) contraction 47h09 46b20 Mathematics QA1-939 Gabeleh Moosa Corrigendum to the paper “Equivalence of the existence of best proximity points and best proximity pairs for cyclic and noncyclic nonexpansive mappings”
description	The purpose of this short note is to present a correction of the proof of the main result given in the paper “Equivalence of the existence of best proximity points and best proximity pairs for cyclic and noncyclic nonexpansive mappings,” Demonstr. Math. 53 (2020), 38–43.
format	article
author	Gabeleh Moosa
author_facet	Gabeleh Moosa
author_sort	Gabeleh Moosa
title	Corrigendum to the paper “Equivalence of the existence of best proximity points and best proximity pairs for cyclic and noncyclic nonexpansive mappings”
title_short	Corrigendum to the paper “Equivalence of the existence of best proximity points and best proximity pairs for cyclic and noncyclic nonexpansive mappings”
title_full	Corrigendum to the paper “Equivalence of the existence of best proximity points and best proximity pairs for cyclic and noncyclic nonexpansive mappings”
title_fullStr	Corrigendum to the paper “Equivalence of the existence of best proximity points and best proximity pairs for cyclic and noncyclic nonexpansive mappings”
title_full_unstemmed	Corrigendum to the paper “Equivalence of the existence of best proximity points and best proximity pairs for cyclic and noncyclic nonexpansive mappings”
title_sort	corrigendum to the paper “equivalence of the existence of best proximity points and best proximity pairs for cyclic and noncyclic nonexpansive mappings”
publisher	De Gruyter
publishDate	2021
url	https://doaj.org/article/d73908afb9da4602bb4e45f1eee6a86c
work_keys_str_mv	AT gabelehmoosa corrigendumtothepaperequivalenceoftheexistenceofbestproximitypointsandbestproximitypairsforcyclicandnoncyclicnonexpansivemappings
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Corrigendum to the paper “Equivalence of the existence of best proximity points and best proximity pairs for cyclic and noncyclic nonexpansive mappings”

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