In this paper, we consider that the q-analogue of w$omega-Bernoulli numbers; B_i(omega, q)$. And we calculate the sums of products of two q-analogue of $omega-Bernoulli numbers B_i(omega, q)$ in complex cases. From this result, we obtain the Euler type formulas of the Carlitz´s q-Bernoulli numbers $eta_i(q)$ and q-Bernoulli numbers $B_i(q)$. And we also calculate the p-adic Stirling type series by the definition of $B_i(omega, q)$ in p-adic cases.