On the solvability of a fractional differential equation model involving the pp-Laplacian operator

In this paper, we study the solvability of a Caputo fractional differential equation model involving the pp-Laplacian operator with boundary value conditions. By using the Banach contraction mapping principle, some new results on the existence and uniqueness of a solution for the model are obtained. It is interesting to note that the sufficient conditions for the solvability of the model depend on the parameters pp and αα. Furthermore, we give some examples to illustrate our results.