FD and DDA of N2 Function

Abstract

The object of the present paper is to establish the results of Double Dirichlet average (DDA) of N₂ Function, using Riemann-Liouville Fractional derivative (FD). This function is a modified form of Mittag-Leffler function [15]. The author drives the results between N2-function and fractional operators. The N₂ Function can be measured as a Dirichlet average and connected with fractional calculus. In this paper the solution comes in compact form of double Dirichlet average of N₂ Function.