Symmetric identities of higher-order degenerate Euler polynomials

TL;DR

This paper derives symmetric identities for higher-order degenerate Euler polynomials using properties of multivariate p-adic fermionic integrals, contributing to the understanding of their algebraic structure.

Contribution

It introduces new symmetric identities for higher-order degenerate Euler polynomials based on p-adic integral properties, expanding existing mathematical frameworks.

Findings

Derived symmetric identities for higher-order degenerate Euler polynomials

Utilized multivariate p-adic fermionic integrals to establish symmetry

Enhanced understanding of algebraic properties of Euler polynomials

Abstract

The purpose of this paper is to give some symmetric identities of higher-order degenerate Euler polynomials derived from the symmetric properties of the multivariate p-adic fermionic integrals on Zp.