By using p-adic q-deformed fermionic integral on ℤp, we construct new generating functions of the twisted (h, q)-Euler numbers and polynomials attached to a Dirichlet character χ. By applying Mellin transformation and derivative operator
to these functions, we define twisted (h, q)-extension of zeta functions and l-functions, which interpolate the twisted (h, q)-extension of Euler numbers at negative integers. Moreover, we construct the partially twisted (h, q)-zeta function. We give some relations between the partially twisted (h, q)-zeta function and twisted (h, q)-extension of Euler numbers.
. London Math. Soc , 11 ( 1936 ), 181 – 185 . 10.1112/jlms/s1-11.3.181  Gonek , S. M. , Analytic properties of zetaandL-functions , Ph. D. Thesis, University of Michigan ( 1979 ).  Hurwitz , A. , Einige Eigenschaften der Dirichlet