Solutions of Fractional Differential Inclusions and Stationary Points of Intuitionistic Fuzzy-Set-Valued Maps

One of the tools for building new fixed-point results is use symmetry in distance functions. The symmetric property metrics particularly useful constructing contractive inequalities analyzing different models practical consequences. A lot important invariant point crisp mappings have been improved by using metrics. However, more than a handful theorems spaces are yet to be investigated fuzzy versions. In accordance with aforementioned orientation, idea Presic-type intuitionistic stationary introduced this study within space endowed symmetrical structure. stability problems and associated concepts proposed herein complement their corresponding related multi-valued single-valued mappings. instance where fuzzy-set-valued map reduced its counterparts, our generalize few well-known structure, including main Banach, Ciric, Presic, Rhoades, some others comparable literature. significant number consequences set-up fuzzy-set- crisp-set-valued as well point-to-point-valued emphasized discussed. findings utilized assess situations from perspective an application existence solutions non-convex fractional differential inclusions involving Caputo derivatives nonlocal boundary conditions. Some nontrivial examples constructed support assertions usability ideas.