• Title/Summary/Keyword: p-adic q-Bernoulli measure

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A remark on p-adic q-bernoulli measure

  • Kim, Han-Soo;Lim, Pil-Sang;Kim, Taekyun
    • Bulletin of the Korean Mathematical Society
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    • v.33 no.1
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    • pp.39-44
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    • 1996
  • Throughout this paper $Z^p, Q_p$ and C_p$ will denote the ring of p-adic rational integers, the field of p-adic rational numbers and the completion of the algebraic closure of $Q_p$, respectively. Let $v_p$ be the normalized exponential valuation of $C_p$ with $$\mid$p$\mid$_p = p^{-v_p (p)} = p^{-1}$. We set $p^* = p$ for any prime p > 2 $p^* = 4 for p = 2$.

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