Best Proximity Point Results For Multivalued Cyclic Mappings On Partial Metric Spaces

Let ∅≠Ŕ,Ś be subsets of a partial metric space (Ω,ϑ) and Ψ:Ŕ→Ś mapping. If Ŕ∩Ś=∅, it cannot have solution equation Ψς=ς for some ς∈Ŕ. Hence, is sensible to investigate if there point ἣ satisfying ϑ(ἣ,Ψἣ)=ϑ(Ŕ,Ś) which called best proximity point. In this paper, we first introduce concept Hausdorff cyclic mapping pair. Then, revise the definition 0-boundedly compact on spaces. After that, give results these mappings. Hene, our combine, generalize extend many fixed theorems in literature as properly. Moreover, comparative illustrative example demonstrate effectiveness has been presented.