The paper establishes fixed points for generalized contraction mappings in metric spaces, indicating broader applications.
In this paper, using the notions of cyclic contractions and Meir-Keeler mappings, we define a generalised version of cyclic Meir-Keeler Kannan-Chatterjea-Reich type contraction mappings and cyclic Meir-Keeler Kannan-Chatterjea-Reich type contractive pairs. We establish some results on fixed point and best proximity point for these generalized contraction mappings in the framework of metric space. Our results generalize many existing results on fixed points and best proximity points.
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Eshi et al. (2025) studied this question.
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