Existence, uniqueness, and Hyers–Ulam stability of solutions to nonlinear p‐Laplacian singular delay fractional boundary value problems.

In this article, we study existence, uniqueness, and stability analysis in Hyer–Ulam settings of delay fractional differential equations with nonlinear singular p‐Laplacian operator ϕp. The fractional operators are taken in the Caputo sense. The fractional differential equation is converted into an integral form with the Green's theorem, also a fixed point approach is studied for this article. We include an example with specific parameter and assumptions to show the results of the proposal. Our results generalize some of the works in the literature. [ABSTRACT FROM AUTHOR]