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The Moments of the Sum-Of-Digits Function in Number Fields

Canadian Mathematical Bulletin, 1999
AbstractWe consider the asymptotic behavior of the moments of the sum-of-digits function of canonical number systems in number fields. Using Delange’s method we obtain the main term and smaller order terms which contain periodic fluctuations.
Gittenberger, Bernhard   +1 more
openaire   +2 more sources

On zeta-functions of algebraic number fields

1968
Let \(\lambda_1, \lambda_2\) be unramified Hecke characters of fields \(k_1,k_2\) respectively. Suppose that \((k_1k_2:Q) = (k_1:Q)(k_2:Q)\). Denote by \(\zeta_{k_1k_2}(s;\lambda_1, \lambda_2)\) the scalar product of Hecke \(\zeta\)-functions \(\zeta_{k_1}(s;\lambda_1)\) and \(\zeta_{k_2}(s; \lambda_2)\) [cf. \textit{A. I. Vinogradov}, Izv. Akad.
openaire   +2 more sources

Analogies between number fields and function fields

2001
Ichiro Satake   +4 more
openaire   +1 more source

A Field Of Functions Isomorphic To The Field Of Real Numbers

The European Proceedings of Social and Behavioural Sciences, 2019
openaire   +1 more source

On automorphism groups of cyclotomic function fields over finite fields

Journal of Number Theory, 2016
Liming Ma, Chaoping Xing
exaly  

On a problem à la Kummer–Vandiver for function fields

Journal of Number Theory, 2013
Bruno Angles, Lenny Taelman
exaly  

Towards a characterization of subfields of the Deligne–Lusztig function fields

Journal of Combinatorial Theory - Series A, 2013
Alp Bassa, Liming Ma, Chaoping Xing
exaly  

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