New results via proximal admissible and Ꝓȿ-continuous mappings

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Authors: Jihan Muhamad Shakir, Zena Hussein Maibed
Cited by: 0
References: 22

Abstract

The main aim of this paper is to introduce new types of proximal contraction maps in Ꝓȿ-dislocate metric space and then introduce the definitions of Ꝓȿ-continuous, best proximity, proximal contraction, and admissible mappings. In addition, we prove the existence and uniqueness of a best proximity point in Ꝓȿ-dislocated space.

Fields of Study & Subjects

Fixed Point Theorems Analysis Optimization and Variational Analysis Functional Equations Stability Results

Publication details

Journal / source
AIP conference proceedings
Volume
3393
Pages
070053–070053
Publication date
1 January 2026
Language
EN