Fixed Point Theorems for Monotone Mappings on Partial Metric Spaces

<p/> <p>Matthews (1994) introduced a new distance <inline-formula> <graphic file="1687-1812-2011-508730-i1.gif"/></inline-formula> on a nonempty set <inline-formula> <graphic file="1687-1812-2011-508730-i2.gif"/></inline-formula>, w...

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Auteurs principaux:	Altun Ishak, Erduran Ali
Format:	article
Langue:	EN
Publié:	SpringerOpen 2011
Sujets:	Applied mathematics. Quantitative methods T57-57.97 Analysis QA299.6-433
Accès en ligne:	https://doaj.org/article/269f5c2d25624915a3571ac6c427e151
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id	oai:doaj.org-article:269f5c2d25624915a3571ac6c427e151
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spelling	oai:doaj.org-article:269f5c2d25624915a3571ac6c427e1512021-12-02T10:58:51ZFixed Point Theorems for Monotone Mappings on Partial Metric Spaces1687-18201687-1812https://doaj.org/article/269f5c2d25624915a3571ac6c427e1512011-01-01T00:00:00Zhttp://www.fixedpointtheoryandapplications.com/content/2011/508730https://doaj.org/toc/1687-1820https://doaj.org/toc/1687-1812<p/> <p>Matthews (1994) introduced a new distance <inline-formula> <graphic file="1687-1812-2011-508730-i1.gif"/></inline-formula> on a nonempty set <inline-formula> <graphic file="1687-1812-2011-508730-i2.gif"/></inline-formula>, which is called partial metric. If <inline-formula> <graphic file="1687-1812-2011-508730-i3.gif"/></inline-formula> is a partial metric space, then <inline-formula> <graphic file="1687-1812-2011-508730-i4.gif"/></inline-formula> may not be zero for <inline-formula> <graphic file="1687-1812-2011-508730-i5.gif"/></inline-formula>. In the present paper, we give some fixed point results on these interesting spaces.</p>Altun IshakErduran AliSpringerOpenarticleApplied mathematics. Quantitative methodsT57-57.97AnalysisQA299.6-433ENFixed Point Theory and Applications, Vol 2011, Iss 1, p 508730 (2011)
institution	DOAJ
collection	DOAJ
language	EN
topic	Applied mathematics. Quantitative methods T57-57.97 Analysis QA299.6-433
spellingShingle	Applied mathematics. Quantitative methods T57-57.97 Analysis QA299.6-433 Altun Ishak Erduran Ali Fixed Point Theorems for Monotone Mappings on Partial Metric Spaces
description	<p/> <p>Matthews (1994) introduced a new distance <inline-formula> <graphic file="1687-1812-2011-508730-i1.gif"/></inline-formula> on a nonempty set <inline-formula> <graphic file="1687-1812-2011-508730-i2.gif"/></inline-formula>, which is called partial metric. If <inline-formula> <graphic file="1687-1812-2011-508730-i3.gif"/></inline-formula> is a partial metric space, then <inline-formula> <graphic file="1687-1812-2011-508730-i4.gif"/></inline-formula> may not be zero for <inline-formula> <graphic file="1687-1812-2011-508730-i5.gif"/></inline-formula>. In the present paper, we give some fixed point results on these interesting spaces.</p>
format	article
author	Altun Ishak Erduran Ali
author_facet	Altun Ishak Erduran Ali
author_sort	Altun Ishak
title	Fixed Point Theorems for Monotone Mappings on Partial Metric Spaces
title_short	Fixed Point Theorems for Monotone Mappings on Partial Metric Spaces
title_full	Fixed Point Theorems for Monotone Mappings on Partial Metric Spaces
title_fullStr	Fixed Point Theorems for Monotone Mappings on Partial Metric Spaces
title_full_unstemmed	Fixed Point Theorems for Monotone Mappings on Partial Metric Spaces
title_sort	fixed point theorems for monotone mappings on partial metric spaces
publisher	SpringerOpen
publishDate	2011
url	https://doaj.org/article/269f5c2d25624915a3571ac6c427e151
work_keys_str_mv	AT altunishak fixedpointtheoremsformonotonemappingsonpartialmetricspaces AT erduranali fixedpointtheoremsformonotonemappingsonpartialmetricspaces
_version_	1718396395325489152

Fixed Point Theorems for Monotone Mappings on Partial Metric Spaces

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