Stability of Boundary Value Discrete Fractional Hybrid Equation of Second Type with Application to Heat Transfer with Fins

The development in the qualitative theory of fractional differential equations is accompanied by discrete analog which has been studied intensively recent past. Suitable fixed point theorem to be selected study boundary value due properties exhibited difference operators. This article aims at investigating stability results sense Hyers and Ulam with application Mittag–Leffler function hybrid order equation second type. symmetric structure operators defined this vital establishing existence using Krasnoselkii’s theorem. Banach contraction mapping principle are employed establish uniqueness for solution equation. A problem on heat transfer fins provided as an considered type demonstrated simulations.