  In the present article, we introduce a $(p,q)$-analogue of the poly-Euler
polynomials and numbers by using the $(p,q)$-polylogarithm function. These new
sequences are generalizations of the poly-Euler numbers and polynomials. We
give several combinatorial identities and properties of these new polynomials.
Moreover, we show some relations with the $(p,q)$-poly-Bernoulli polynomials
and $(p,q)$-poly-Cauchy polynomials. The $(p,q)$-analogues generalize the
well-known concept of the $q$-analogue.
