AbstractWe prove the following result on the distribution of Dedekind sums: limM→∞logMM∑c=1M1c∑Dmodc∗gS(d,c),dc=12π2∫−∞∞∫RZg(x,y) dy dx, for each compactly supported continuous function g on R × (R/Z). The proof uses Kuznetsov's sum formula in the modular case for varying real weight
International audienceWe show that the Dirichlet series associated to the Fourier coefficients of a ...
AbstractLetp⩾3 be a prime number,b⩾2 a primitive root modpandzan integer, 1⩽z⩽p−1. The digit expansi...
In this paper, we express three different, yet related, character sums in terms of generalized Berno...
AbstractWe prove the following result on the distribution of Dedekind sums: limM→∞logMM∑c=1M1c∑Dmodc...
Theoretical thesis.Bibliography: pages [47]-50.1. Introduction -- 2. Elementary properties -- 3. The...
AbstractThe main purpose of this paper is to use the mean value theorem of the Dirichlet L-functions...
AbstractLet K/Q be an algebraic number field and ζK(s) be the associated Dedekind ζ function. A quan...
Cette thèse traite de certains aspects analytiques liés aux coefficients de Fourier des formes modul...
Dedekind sums were introduced by Dedekind to study the transformation properties of Dedekind η funct...
The Fourier coefficients of powers of the Dedekind eta function can be studied simultaneously. The v...
Dedekind sums were introduced by Dedekind to study the transformation properties of Dedekind ?? func...
73 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 1997.In 1877, R. Dedekind introduce...
In this talk, we study the vanishing properties of Fourier coefficients of powers of the Dedekind et...
summary:Let $f=\sum _{n=1}^{\infty }a(n)q^{n}\in S_{k+1/2}(N,\chi _{0})$ be a nonzero cuspidal Hecke...
AbstractA simple proof of the identity D(a, c) = − D(a, c) for the Dedekind sums D(a, c) introduced ...
International audienceWe show that the Dirichlet series associated to the Fourier coefficients of a ...
AbstractLetp⩾3 be a prime number,b⩾2 a primitive root modpandzan integer, 1⩽z⩽p−1. The digit expansi...
In this paper, we express three different, yet related, character sums in terms of generalized Berno...
AbstractWe prove the following result on the distribution of Dedekind sums: limM→∞logMM∑c=1M1c∑Dmodc...
Theoretical thesis.Bibliography: pages [47]-50.1. Introduction -- 2. Elementary properties -- 3. The...
AbstractThe main purpose of this paper is to use the mean value theorem of the Dirichlet L-functions...
AbstractLet K/Q be an algebraic number field and ζK(s) be the associated Dedekind ζ function. A quan...
Cette thèse traite de certains aspects analytiques liés aux coefficients de Fourier des formes modul...
Dedekind sums were introduced by Dedekind to study the transformation properties of Dedekind η funct...
The Fourier coefficients of powers of the Dedekind eta function can be studied simultaneously. The v...
Dedekind sums were introduced by Dedekind to study the transformation properties of Dedekind ?? func...
73 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 1997.In 1877, R. Dedekind introduce...
In this talk, we study the vanishing properties of Fourier coefficients of powers of the Dedekind et...
summary:Let $f=\sum _{n=1}^{\infty }a(n)q^{n}\in S_{k+1/2}(N,\chi _{0})$ be a nonzero cuspidal Hecke...
AbstractA simple proof of the identity D(a, c) = − D(a, c) for the Dedekind sums D(a, c) introduced ...
International audienceWe show that the Dirichlet series associated to the Fourier coefficients of a ...
AbstractLetp⩾3 be a prime number,b⩾2 a primitive root modpandzan integer, 1⩽z⩽p−1. The digit expansi...
In this paper, we express three different, yet related, character sums in terms of generalized Berno...
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