On some conjectures on generalized quadratic Gauss sums and related problems
N Bag, A Rojas-León, Z Wenpeng - Finite Fields and Their Applications, 2023 - Elsevier
N Bag, A Rojas-León, Z Wenpeng
Finite Fields and Their Applications, 2023•ElsevierThe main purpose of this article is to study higher power mean values of generalized
quadratic Gauss sums using estimates for character sums, analytic methods and algebraic
geometric methods. We prove two conjectures which were proposed recently by the above
authors in a previous article (2022). Here we obtain an asymptotic formula for arbitrary
power means of generalized quadratic Gauss sums and one corresponding power moment
of a character sum.
quadratic Gauss sums using estimates for character sums, analytic methods and algebraic
geometric methods. We prove two conjectures which were proposed recently by the above
authors in a previous article (2022). Here we obtain an asymptotic formula for arbitrary
power means of generalized quadratic Gauss sums and one corresponding power moment
of a character sum.
Abstract
The main purpose of this article is to study higher power mean values of generalized quadratic Gauss sums using estimates for character sums, analytic methods and algebraic geometric methods. We prove two conjectures which were proposed recently by the above authors in a previous article (2022). Here we obtain an asymptotic formula for arbitrary power means of generalized quadratic Gauss sums and one corresponding power moment of a character sum.
Elsevier
以上显示的是最相近的搜索结果。 查看全部搜索结果