Abstract

We present the concept of α , k , θ , φ -contractive multivalued mappings in b -metric spaces and prove some fixed point results for these mappings in this study. Our results expand and refine some of the literature’s findings in fixed point theory.

Highlights

  • Introduction and PreliminariesFixed point theory is one of the most active research areas of mathematics

  • We present the concept of ðα, k, θ, φÞ-contractive multivalued mappings in b-metric spaces and prove some fixed point results for these mappings in this study

  • Samet et al [20] presented the definition of α-admissible mapping in complete metric spaces and partially ordered metric spaces in 2012 and proved several fixed point theorems under the generalized contraction in both

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Summary

Introduction

Introduction and PreliminariesFixed point theory is one of the most active research areas of mathematics. We will prove some new results of the fixed point in α -complete b-metric spaces, we will add a new kind of contraction for multivalued mappings called ðα, k, θ, φÞ-contraction multivalued mappings, and we give some examples to illustrate the main results of this paper.

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