On a nonlinear parabolic problem arising in some models related to turbulent flows
SIAM Journal on Mathematical Analysis
An explicit and numerical solutions of the fractional KdV equation
Mathematics and Computers in Simulation
Journal of Computational and Applied Mathematics
Anomalous diffusion modeling by fractal and fractional derivatives
Computers & Mathematics with Applications
Fractional diffusion equations by the Kansa method
Computers & Mathematics with Applications
Multiple solutions for fractional differential equations with nonlinear boundary conditions
Computers & Mathematics with Applications
Three nonnegative solutions for fractional differential equations with integral boundary conditions
Computers & Mathematics with Applications
Multiple positive solutions for the one-dimensional p-Laplacian dynamic equations on time scales
Mathematical and Computer Modelling: An International Journal
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In this paper, we study the solvability of a Caputo fractional differential equation model involving the p-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 p and @a. Furthermore, we give some examples to illustrate our results.