Neumann method for solving conformable fractional Volterra integral equations

This paper deals with the solution of a class of Volterra integral equations in the sense of the conformable fractional derivative. For this goal, the well-organized Neumann method is developed and some theorems related to existence, uniqueness, and sufficient condition of convergence are presented. Some illustrative examples are provided to demonstrate the efficiency of the method in solving conformable fractional Volterra integral equations.

کلیدواژه ها:

Volterra integral equations ، Conformable fractional derivative ، Neumann method ، Existence and uniqueness and sufficient condition of convergence