On Extended Branciari b -Distance Spaces and Applications to Fractional Differential Equations
2021
In this work, we define new - rational contractive conditions and establish fixed-points results based on aforesaid contractive conditions for a mapping in extended Branciari - distance spaces. We furnish two examples to justify the work. Further, we discuss results on weak well-posed property, weak limit shadowing property, and generalized - Ulam-Hyers stability in the underlying space. Finally, as an application of our main result, we obtain sufficient conditions for the existence of solutions of a nonlinear fractional differential equation with integral boundary conditions.
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