Existence, uniqueness and Ulam stability results for a mixed-type fractional differential equations with p-Laplacian operator (Q6062990)

In this paper, the authors consider a nonlinear fractional \(p\)-Laplacian boundary value problem containing both left Riemann-Liouville and right Caputo fractional derivatives with initial and integral conditions. They apply certain fixed point theorems to investigate the existence and uniqueness of solution for the nonlinear mixed-type fractional differential equations. They also show the Ulam stability of solutions. Finally, two examples are given to show the applicability of our results