Some another remarks on the generalization of Bernoulli and Euler numbers

In this paper we investigate generalized Bernoulli and Euler polynomials. In section 1, we enter multiplication theorem for generalized Bernoulli and Euler numbers. Aslo in section 2, we introduce a matrix representation of [B.sup.-1.sub.n] and [E.sup.-1.sub.n] . Furthermore in section 3 we consider Euler Maclaurin summation formula for [alpha]- Bernoulli numbers and in section 4 we give a relation between associated stirling numbers and [B.sub.n](a, b). Also in end section of this paper we consider a new method for representation of Apostol Bernoulli numbers.