Existence of Fixed Point and Best Proximity Point of P-Cyclic Orbital φ-Contraction Map

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Abstract

In this manuscript, p-cyclic orbital phi-contraction map over closed, nonempty, convex subsets of a uniformly convex Banach space X possesses a unique best proximity point if the auxiliary function phi is strictly increasing. The given result unifies and extend some existing results in the related literature. We provide an illustrative example to indicate the validity of the observed result.

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Keywords

P-Cyclic Map, Best Proximity Point, Fixed Point, P-Cyclic Orbital Nonexpansive Map, QA299.6-433, Fixed-point theorems, fixed point, \(p\)-cyclic orbital nonexpansive map, Fixed-point and coincidence theorems (topological aspects), best proximity point, p-cyclic map, p-cyclic orbital nonexpansive map, Analysis, \(p\)-cyclic map

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0101 mathematics, 01 natural sciences

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OpenCitations Citation Count
7

Volume

27

Issue

1

Start Page

91

End Page

101
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Scopus : 13

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