Results 61 to 70 of about 126,703,443 (108)
Equidistribution and independence of Gauss sums [PDF]
We prove a general independent equidistribution result for Gauss sums associated to $n$ monomials in $r$ variable multiplicative characters over a finite field, which generalizes several previous equidistribution results for Gauss and Jacobi sums.
Rojas-León, Antonio
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Evaluations of a Weighted Average of Gauss Sums
In this paper, we perform a further investigation for a weighted average of Gauss sums. By making use of some properties of the cotangent function and the Bernoulli polynomials, we explicitly evaluate the weighted average of Gauss sums in terms of the ...
Wen-Kai Shao, Yuan He
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On the efficient evaluation of the azimuthal Fourier components of the Green's function for Helmholtz's equation in cylindrical coordinates. [PDF]
Garritano J +3 more
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A Note on the Classical Gauss Sums
The main purpose of this paper is to study the computational problem of one kind rational polynomials of the classical Gauss sums, and using the purely algebraic methods and the properties of the character sums mod p (a prime with p ≡
Tingting Wang, Guohui Chen
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On the Mordell-Weil lattice of y 2 = x 3 + b x + t 3 n + 1 in characteristic 3. [PDF]
Leterrier G.
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Simultaneous Momentum and Position Measurement and the Instrumental Weyl-Heisenberg Group. [PDF]
Jackson CS, Caves CM.
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Perspectives on mathematics competitions and their relationship with mathematics education. [PDF]
de Losada MF, Taylor PJ.
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AutoMH: Automatically Create Evolutionary Metaheuristic Algorithms Using Reinforcement Learning. [PDF]
Almonacid B.
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Gauss Sums For The Working Topologist
Introduction In order to calculate Witten and Reshetikhin-Turaev invariants of 3-manifolds one needs to be able to compute sums of the form X xmodc exp ` 2ßia c ' ax 2 +bx ; (1) where a, b, and c are integers with c ?
Charles Frohman +2 more
core
Let p be a prime, n, r positive integers, S an integer coprime to p. We let Q_r denote an r-dimensional integral quadratic form. For convenience, set e(x) = e^{2 pi i x}, where x is any rational number, i is the imaginary unit. Denote the quadratic Gauss
Doyle, Gregory
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