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Equidistribution of Gauss sums and Kloosterman sums

Mathematische Zeitschrift, 2004
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Fu, Lei, Liu, Chunlei
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Sums Of Squares And Gauss Sums

1995
Abstract The concepts introduced so far form the basis for the major topics to be discussed in this chapter, they are Gauss sums and, to begin with, the representation of integers as sums of squares. Consider the proposition: if p is a prime and p = 1 (mod 4), then the Diophantine equation has an integer solution. This result.
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Quadratic Gauss Sums

2021
We introduce Pell forms and show they lead us in a natural way to quadratic Gauss sums. We point out connections to the analytic class number formula and the modularity of elliptic curves.
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An algebraic interpretation of the gauss sums

International Journal of Computer Mathematics, 2001
Let be a finite arithmetic sequence in C with elements the values of a Dirichlet character Ξ mod n. If Xis the circulant n × n matrix with elements Ξ(i) then the eigenvalues of X are the Gauss sums that correspond to Ξ. Moreover, if Ξ=Ξ1 is the principal Dirichlet character mod n, then the eigenvalues of X are the Ramanujan sums C n(K).
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Multiple Gauss sums

10 ...
Liu, Jianya, Xie, Sizhe
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Gauss Sums as Distributions

1980
The Stickelberger theorem giving the factorization of Gauss sums, the Gross-Koblitz formula, and the Davenport-Hasse distribution relations will be combined to interpret Gauss sums as universal odd distributions (Yamamoto’s theorem).
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ON A SUM ANALOGOUS TO A GAUSS'S SUM

The Quarterly Journal of Mathematics, 1932
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Equivariant Gauss sum of finite quadratic forms

Forum Mathematicum, 2018
Shouhei Ma
exaly  

Gauss Sum Factorization with Cold Atoms

Physical Review Letters, 2008
M Gilowski, T Wendrich, E M Rasel
exaly  

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