AbstractA necessary and sufficient condition is given for a positive integer to appear as the denominator of some reduced Dedekind sum
summary:The main purpose of this paper is to study a hybrid mean value problem related to the Dedeki...
AbstractA necessary and sufficient condition is given for a positive integer to appear as the denomi...
We propose a certain formula of Dedekind sum by using two mutually distinct methods. The one is an e...
AbstractRademacher asked the following: if h1k1 and h2k2 are adjacent terms in a Farey series and if...
AbstractThe homogeneous Dedekind sum is defined by[formula]This paper shows that[formula]It is the g...
AbstractIn this paper, we study on two subjects. We first construct degenerate analogues of Dedekind...
Using analytic functional equations, Berndt derived three reciprocity laws connecting five arithmeti...
AbstractIf h, k ∈ Z, k > 0, the Dedekind sum is given by s(h,k) = ∑μ=1kμkhμk, with ((x)) = x − [x] −...
AbstractA simple proof of the identity D(a, c) = − D(a, c) for the Dedekind sums D(a, c) introduced ...
AbstractTextIn this paper we investigate higher order dimensional Dedekind–Rademacher sums given by ...
AbstractLet s(n) be the sum of the digits of n written to the base b. We determine the joint distrib...
AbstractSums of Dedekind type are defined by the formula f(h, k) = Σμ(mod k) A(μk) B(hμk), where eac...
AbstractIn this paper we give a simple proof for the reciprocity formula for the generalized Dedekin...
AbstractAn elementary proof is given of the Hasse-Weil theorem about the number of solutions of the ...
Newform Dedekind sums are a class of crossed homomorphisms that arise from newform Eisenstein series...
summary:The main purpose of this paper is to study a hybrid mean value problem related to the Dedeki...
AbstractA necessary and sufficient condition is given for a positive integer to appear as the denomi...
We propose a certain formula of Dedekind sum by using two mutually distinct methods. The one is an e...
AbstractRademacher asked the following: if h1k1 and h2k2 are adjacent terms in a Farey series and if...
AbstractThe homogeneous Dedekind sum is defined by[formula]This paper shows that[formula]It is the g...
AbstractIn this paper, we study on two subjects. We first construct degenerate analogues of Dedekind...
Using analytic functional equations, Berndt derived three reciprocity laws connecting five arithmeti...
AbstractIf h, k ∈ Z, k > 0, the Dedekind sum is given by s(h,k) = ∑μ=1kμkhμk, with ((x)) = x − [x] −...
AbstractA simple proof of the identity D(a, c) = − D(a, c) for the Dedekind sums D(a, c) introduced ...
AbstractTextIn this paper we investigate higher order dimensional Dedekind–Rademacher sums given by ...
AbstractLet s(n) be the sum of the digits of n written to the base b. We determine the joint distrib...
AbstractSums of Dedekind type are defined by the formula f(h, k) = Σμ(mod k) A(μk) B(hμk), where eac...
AbstractIn this paper we give a simple proof for the reciprocity formula for the generalized Dedekin...
AbstractAn elementary proof is given of the Hasse-Weil theorem about the number of solutions of the ...
Newform Dedekind sums are a class of crossed homomorphisms that arise from newform Eisenstein series...
summary:The main purpose of this paper is to study a hybrid mean value problem related to the Dedeki...
AbstractA necessary and sufficient condition is given for a positive integer to appear as the denomi...
We propose a certain formula of Dedekind sum by using two mutually distinct methods. The one is an e...