On a $k$-dimensional system of hybrid fractional differential equations with multi-point boundary conditions

Seher Melike Aydogan


The Sturm-Liouville fraction equations have considerable role applications in some different phenomena such as mechanical and electrical engineering, medicine and physics. Thus, it is better we review different versions of this equation. We study a $k$-dimensional system of Sturm-Liouville hybrid equations y using the $\alpha$-admissible method. We investigate the existence of solutions for the $k$-dimensional system of hybrid equations with some multi-point boundary value conditions. We provide an example to illustrate our main result.


$\alpha$-$\psi$-contraction, Fractional hybrid version, Multi-point boundary condition, The system of Sturm-Liouville equations.

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