Set-Valued Interpolative Hardy–Rogers and Set-Valued Reich–Rus–?iri?-Type Contractions in b -Metric Spaces

摘要

In this paper, using an interpolative approach, we investigate two fixed point theorems in the framework of a b -metric space whose all closed and bounded subsets are compact. One of the theorems is for set-valued Hardy–Rogers-type and the other one is for set-valued Reich–Rus–?iri?-type contractions. Examples are provided to validate the results.