Estimation of generalized fractional integral operators with nonsingular function as a kernel

Abstract

Bessel function has a significant role in fractional calculus having immense applications in physical and theoretical approach. Present work aims to introduce fractional integral operators in which generalized multi-index Bessel function as a kernel, and develop some important special cases which are connected with fractional operators in fractional calculus. Here, we construct important links to familiar findings from some individual occurrence with our key outcomes.

Keywords

• beta function
• fractional operators
• generalized multi-index bessel function
• wright's function