Identities of Symmetry for Higher-Order Generalized q-Euler Polynomials

Abstract

We investigate the properties of symmetry in two variables related to multiple Euler $q$-$l$-function which interpolates higher-order $q$-Euler polynomials at negative integers. From our investigation, we can derive many interesting identities of symmetry in two variables related to generalized higher-order $q$-Euler polynomials and alternating generalized $q$-power sums.