On the parity of the class numbers of real abelian fields
Tauno Metsänkylä (1998)
Acta Mathematica et Informatica Universitatis Ostraviensis
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Displaying similar documents to “Fermat and Wilson quotients for -adic integers”
On the parity of the class numbers of real abelian fields
A note on Waring's problem in p-adic fields
J. Bovey (1976)
Acta Arithmetica
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Normal bases for the space of continuous functions defined on a subset of Z.
Ann Verdoodt (1994)
Publicacions Matemàtiques
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Let K be a non-archimedean valued field which contains Q and suppose that K is complete for the valuation |·|, which extends the p-adic valuation. V is the closure of the set {aq|n = 0,1,2,...} where a and q are two units of Z, q not a root of unity. C(V → K) is the Banach space of continuous functions from V to K, equipped with the supremum norm. Our aim is to find normal bases (r(x)) for C(V → K), where r(x) does not have to be a polynomial.
Sums of the p-th powers in a P-adic ring
M. Bhaskaran (1969)
Acta Arithmetica
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Note on -Nasybullin's lemma associated with the modified -adic -Euler measure.
Kim, Taekyun, Kim, Young-Hee, Jang, Lee-Chae, Rim, Seog-Hoon, Lee, Byungje (2010)
Journal of Inequalities and Applications [electronic only]
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The simplest proof of Vandiver's theorem
I. Slavutsky (1969)
Acta Arithmetica
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Iterated exponents in number theory.
Shapiro, Daniel B., Shapiro, S.David (2007)
Integers
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