A study of ψ-hilfer fractional boundary value problem via nonlinear integral conditions describing navier model

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Abstract

This paper investigates existence, uniqueness, and Ulam’s stability results for a nonlinear implicit ψ-Hilfer FBVP describing Navier model with NIBCs. By Banach’s fixed point theorem, the unique property is established. Meanwhile, existence results are proved by using the fixed point theory of Leray-Schauder’s and Krasnoselskii’s types. In addition, Ulam’s stability results are analyzed. Furthermore, several instances are provided to demonstrate the efficacy of the main results.

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Pleumpreedaporn, S., Sudsutad, W., Thaiprayoon, C., Nápoles, J. E., & Kongson, J. (2021). A study of ψ-hilfer fractional boundary value problem via nonlinear integral conditions describing navier model. Mathematics, 9(24). https://doi.org/10.3390/math9243292

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