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A note on p -adic q-integral on Z_p associated with q-Euler numbers

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Abstract

We show that q-Euler numbers can be represented as an integral by the q-analogue of the ordinary p-adic fermionic measure, whence we give an answer to the question of readers to ask us for the fermionic p-adic q-integral on Zp. In the recent, one reader ask to me that he do not understand for the fermionic integrals I q(f) which was defined in [1]. That is, he told me that he do not understand the definition of I q(f). So, I write this paper to help the reader of my paper. I think that he can understand the definition of I q(f) from this paper.

참고문헌 (3)

  1. T. Kim, "On the analogs of Euler numbers and polynomials associated with p-adic q-integral onZp at q = -1", 331, pp.779~792 (2007)
  2. T. Kim, "q-Volkenborn integration", 9, pp.288~299 (2002)
  3. T. Kim, "A note on p-adic invariant integral in the rings of p-adic integers", 13, pp.95~99 (2006)

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