Ketunggalan Titik Tetap di Ruang Dislocated Quasi B-Metrik pada Pemetaan Siklik

The quasi b-metric dislocated space (dqb-metric space) was first introduced by Klin-eam and Suanoom in 2015. They had been proven the uniqueness of the fixed point in the dqb-metric space on cyclic mapping that provides the cyclic Banach contraction conditions. Furthermore, in 2016 Dolicanin et al s...

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Autor principal:	malahayati malahayati
Formato:	article
Lenguaje:	EN
Publicado:	Department of Mathematics, UIN Sunan Ampel Surabaya 2017
Materias:	Dislocated quasi B-Metric space; Cyclic Mapping; Fixed Point Mathematics QA1-939
Acceso en línea:	https://doaj.org/article/0912affffe574b9e8966b77639472e2c
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id	oai:doaj.org-article:0912affffe574b9e8966b77639472e2c
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spelling	oai:doaj.org-article:0912affffe574b9e8966b77639472e2c2021-12-02T14:33:45ZKetunggalan Titik Tetap di Ruang Dislocated Quasi B-Metrik pada Pemetaan Siklik2527-31592527-316710.15642/mantik.2017.3.1.39-43https://doaj.org/article/0912affffe574b9e8966b77639472e2c2017-10-01T00:00:00Zhttp://jurnalsaintek.uinsby.ac.id/index.php/mantik/article/view/161https://doaj.org/toc/2527-3159https://doaj.org/toc/2527-3167The quasi b-metric dislocated space (dqb-metric space) was first introduced by Klin-eam and Suanoom in 2015. They had been proven the uniqueness of the fixed point in the dqb-metric space on cyclic mapping that provides the cyclic Banach contraction conditions. Furthermore, in 2016 Dolicanin et al showed that the fixed point singularity properties in the dqb-metric space can be proven without requiring the mapping to satisfy the cyclic metrics Banach contraction conditions. Both statements are proved equivalent in this paper.malahayati malahayatiDepartment of Mathematics, UIN Sunan Ampel SurabayaarticleDislocated quasi B-Metric space; Cyclic Mapping; Fixed PointMathematicsQA1-939ENMantik: Jurnal Matematika, Vol 3, Iss 1, Pp 39-43 (2017)
institution	DOAJ
collection	DOAJ
language	EN
topic	Dislocated quasi B-Metric space; Cyclic Mapping; Fixed Point Mathematics QA1-939
spellingShingle	Dislocated quasi B-Metric space; Cyclic Mapping; Fixed Point Mathematics QA1-939 malahayati malahayati Ketunggalan Titik Tetap di Ruang Dislocated Quasi B-Metrik pada Pemetaan Siklik
description	The quasi b-metric dislocated space (dqb-metric space) was first introduced by Klin-eam and Suanoom in 2015. They had been proven the uniqueness of the fixed point in the dqb-metric space on cyclic mapping that provides the cyclic Banach contraction conditions. Furthermore, in 2016 Dolicanin et al showed that the fixed point singularity properties in the dqb-metric space can be proven without requiring the mapping to satisfy the cyclic metrics Banach contraction conditions. Both statements are proved equivalent in this paper.
format	article
author	malahayati malahayati
author_facet	malahayati malahayati
author_sort	malahayati malahayati
title	Ketunggalan Titik Tetap di Ruang Dislocated Quasi B-Metrik pada Pemetaan Siklik
title_short	Ketunggalan Titik Tetap di Ruang Dislocated Quasi B-Metrik pada Pemetaan Siklik
title_full	Ketunggalan Titik Tetap di Ruang Dislocated Quasi B-Metrik pada Pemetaan Siklik
title_fullStr	Ketunggalan Titik Tetap di Ruang Dislocated Quasi B-Metrik pada Pemetaan Siklik
title_full_unstemmed	Ketunggalan Titik Tetap di Ruang Dislocated Quasi B-Metrik pada Pemetaan Siklik
title_sort	ketunggalan titik tetap di ruang dislocated quasi b-metrik pada pemetaan siklik
publisher	Department of Mathematics, UIN Sunan Ampel Surabaya
publishDate	2017
url	https://doaj.org/article/0912affffe574b9e8966b77639472e2c
work_keys_str_mv	AT malahayatimalahayati ketunggalantitiktetapdiruangdislocatedquasibmetrikpadapemetaansiklik
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Ketunggalan Titik Tetap di Ruang Dislocated Quasi B-Metrik pada Pemetaan Siklik

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