Abstract
We consider the modified q‐analogue of Riemann zeta function which is defined by , 0 < q < 1, s. In this paper, we give q‐Bernoulli numbers which can be viewed as interpolation of the above q‐analogue of Riemann zeta function at negative integers in the same way that Riemann zeta function interpolates Bernoulli numbers at negative integers. Also, we will treat some identities of q‐Bernoulli numbers using nonarchimedean q‐integration.
Funding Information
  • Korea Research Foundation (KRF-2002-050-C00001)

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