On some F - contraction of Piri–Kumam–Dung–type mappings in metric spaces

Introduction/purpose: This paper establishes some new results of Piri– Kumam–Dung-type mappings in a complete metric space.Тhe goal was to improve the already published results. Methods: Using the property of a strictly increasing function as well as the known Lemma formulated in (Radenović et a...

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Autores principales: Jelena Z.Vujaković, Stojan N. Radenović
Formato: article
Lenguaje:EN
Publicado: University of Defence in Belgrade 2020
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Acceso en línea:https://doaj.org/article/f6e3c33fba6c4f92b73cc079d167a6c9
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spelling oai:doaj.org-article:f6e3c33fba6c4f92b73cc079d167a6c92021-12-02T12:33:10ZOn some F - contraction of Piri–Kumam–Dung–type mappings in metric spaces10.5937/vojtehg68-273850042-84692217-4753https://doaj.org/article/f6e3c33fba6c4f92b73cc079d167a6c92020-10-01T00:00:00Zhttps://scindeks-clanci.ceon.rs/data/pdf/0042-8469/2020/0042-84692004697V.pdfhttps://doaj.org/toc/0042-8469https://doaj.org/toc/2217-4753Introduction/purpose: This paper establishes some new results of Piri– Kumam–Dung-type mappings in a complete metric space.Тhe goal was to improve the already published results. Methods: Using the property of a strictly increasing function as well as the known Lemma formulated in (Radenović et al, 2017), the authors have proved that a Picard sequence is a Cauchy sequence. Results: New results were obtained concerning the F – contraction mappings of S in a complete metric space. To prove it, the authors used only property (W1). Conclusion:The authors believe that the obtained results represent a significant improvement of many known results in the existing literature. Jelena Z.VujakovićStojan N. RadenovićUniversity of Defence in Belgradearticlebanach principlef–contractive mappingmetric spacefixed pointMilitary ScienceUEngineering (General). Civil engineering (General)TA1-2040ENVojnotehnički Glasnik, Vol 68, Iss 4, Pp 697-714 (2020)
institution DOAJ
collection DOAJ
language EN
topic banach principle
f–contractive mapping
metric space
fixed point
Military Science
U
Engineering (General). Civil engineering (General)
TA1-2040
spellingShingle banach principle
f–contractive mapping
metric space
fixed point
Military Science
U
Engineering (General). Civil engineering (General)
TA1-2040
Jelena Z.Vujaković
Stojan N. Radenović
On some F - contraction of Piri–Kumam–Dung–type mappings in metric spaces
description Introduction/purpose: This paper establishes some new results of Piri– Kumam–Dung-type mappings in a complete metric space.Тhe goal was to improve the already published results. Methods: Using the property of a strictly increasing function as well as the known Lemma formulated in (Radenović et al, 2017), the authors have proved that a Picard sequence is a Cauchy sequence. Results: New results were obtained concerning the F – contraction mappings of S in a complete metric space. To prove it, the authors used only property (W1). Conclusion:The authors believe that the obtained results represent a significant improvement of many known results in the existing literature.
format article
author Jelena Z.Vujaković
Stojan N. Radenović
author_facet Jelena Z.Vujaković
Stojan N. Radenović
author_sort Jelena Z.Vujaković
title On some F - contraction of Piri–Kumam–Dung–type mappings in metric spaces
title_short On some F - contraction of Piri–Kumam–Dung–type mappings in metric spaces
title_full On some F - contraction of Piri–Kumam–Dung–type mappings in metric spaces
title_fullStr On some F - contraction of Piri–Kumam–Dung–type mappings in metric spaces
title_full_unstemmed On some F - contraction of Piri–Kumam–Dung–type mappings in metric spaces
title_sort on some f - contraction of piri–kumam–dung–type mappings in metric spaces
publisher University of Defence in Belgrade
publishDate 2020
url https://doaj.org/article/f6e3c33fba6c4f92b73cc079d167a6c9
work_keys_str_mv AT jelenazvujakovic onsomefcontractionofpirikumamdungtypemappingsinmetricspaces
AT stojannradenovic onsomefcontractionofpirikumamdungtypemappingsinmetricspaces
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