Berrighi, F.Medjadj, I.Karapınar, E.2025-04-072025-04-0720250354-518010.2298/FIL2506989B2-s2.0-105000580964https://doi.org/10.2298/FIL2506989Bhttps://hdl.handle.net/20.500.14411/10530In this study, we delve into the realm of mild solutions for conformable fractional order functional evolution equations, focusing on cases where the fractional order is strictly greater than 1 and less than 2 within a separable Banach space. We demonstrate the existence, uniqueness, attractivity, and con-trollability of these solutions under local conditions. Our approach involves leveraging a contribution of Meir-Keeler’s fixed point theorem alongside the principle of measures of noncompactness. To demonstrate the practical ramifications of our theoretical finds, we provide a specific example that underscores the relevance and applications of the established results.eninfo:eu-repo/semantics/closedAccessCondensing OperatorConformable FractionalFinite DelayFixed PointFunctional Differential EquationMeasure Of Noncompact-NessMild SolutionMild Solutions for Conformable Fractional Order Functional Evolution Equations Via Meir-Keeler Type Fixed Point TheoremArticleQ3Q339619892002