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Moments of Generalized Quadratic Gauss Sums Weighted by L-Functions
The main purpose of this paper is using estimates for character sums and analytic methods to study the second, fourth, and sixth order moments of generalized quadratic Gauss sums weighted by L-functions.
Zhang Wenpeng
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On the gauss trigonometric sum
Mathematical Notes, 2000The author studies Gaussian sums of the form \(S(p,a,k)=\sum_{x=0}^{p-1}e^{2\pi iax^k/p}\), where \(a,k\) are positive integers, \(k\geq3, m=[(k-1)/2], a\not\equiv0\pmod p,\;p\equiv1\pmod k\). For \(p\equiv7\pmod{12}\) he proves a lower estimate of the form \(|S(p,a,6)|>(\sqrt3/2)\sqrt7\).
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The Gauss sums and Jacobi sums over Galois ring GR(p 2, r)
Science China Mathematics, 2013Shixin Zhu, Keqin Feng, Zhu Shixin
exaly
Values of Dirichlet L-functions, Gauss sums and trigonometric sums
Ramanujan Journal, 2011Emre Alkan, Alkan Emre
exaly
RAMANUJAN'S INTEGRALS AND GAUSS'S SUMS
The Quarterly Journal of Mathematics, 1936openaire +2 more sources
HYBRID MEAN VALUE OF GENERALIZED BERNOULLI NUMBERS, GENERAL KLOOSTERMAN SUMS AND GAUSS SUMS
Journal of the Korean Mathematical Society, 2007Huaning Liu, Wenpeng Zhang
exaly

