2018
DOI: 10.1007/s40840-018-0689-7
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On Nonlinear Set-Valued $$\theta $$θ-Contractions

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Cited by 7 publications
(2 citation statements)
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“…Also, Ahmad et al [21] extended the result of Jleli and Samet [19] to metric spaces by using conditions (θ1), (θ2), and (θ4). Durmaz and Altun [22] obtained a generalization of the result of Klim and Wardowski [23] by defining the concept of set-valued θ-contractions with control function θ satisfying (θ1), (θ2), (θ3), and (θ6). Abdeljawad et al [17] introduced the concept of extended Branciari b-distance, and they extended the result of Jleli and Samet [19] to extended Branciari b-distance spaces with control function θ satisfying (θ2) and (θ3).…”
Section: Introductionmentioning
confidence: 99%
“…Also, Ahmad et al [21] extended the result of Jleli and Samet [19] to metric spaces by using conditions (θ1), (θ2), and (θ4). Durmaz and Altun [22] obtained a generalization of the result of Klim and Wardowski [23] by defining the concept of set-valued θ-contractions with control function θ satisfying (θ1), (θ2), (θ3), and (θ6). Abdeljawad et al [17] introduced the concept of extended Branciari b-distance, and they extended the result of Jleli and Samet [19] to extended Branciari b-distance spaces with control function θ satisfying (θ2) and (θ3).…”
Section: Introductionmentioning
confidence: 99%
“…Thus, every θ-contraction mapping on a metric space is continuous. Afterwards, many researches were conducted on a variety of generalizations, extensions and applications of the result of Jleli and Samet (See [4,5,6,10,15]). Hançer et al [10] also extended the concept of θ-contraction to multivalued case.…”
Section: Introductionmentioning
confidence: 99%