Shtukas and Jacobi sums.
Dinesh S. Thakur (1993)
Inventiones mathematicae
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Displaying similar documents to “Gauss sums for Fq[T].”
Shtukas and Jacobi sums.
Sums of Kloosterman Sums.
D. Goldfeld, P. Sarnak (1983)
Inventiones mathematicae
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The hybrid power mean of quartic Gauss sums and Kloosterman sums
Li Xiaoxue, Hu Jiayuan (2017)
Open Mathematics
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The main purpose of this paper is using the analytic method and the properties of the classical Gauss sums to study the computational problem of one kind fourth hybrid power mean of the quartic Gauss sums and Kloosterman sums, and give an exact computational formula for it.
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John Greene, Dennis Stanton (1986)
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Devendra Shirolkar, S. A. Katre (2011)
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Zhefeng Xu, Wenpeng Zhang (2008)
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Paul van Wamelen (2002)
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On the hybrid mean value of Cochrane sums and generalized Kloosterman sums
Tingting Wang (2012)
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Higher dimensional Dedekind sums in function fields
Abdelmejid Bayad, Yoshinori Hamahata (2012)
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Restricted sums in a field
Qing-Hu Hou, Zhi-Wei Sun (2002)
Acta Arithmetica
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Restricted sums of subsets of ℤ
Zhi-Wei Sun (2001)
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On Eisenstein series with characters and Dedekind sums
Chizuru Sekine (2005)
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Waring's problem for fields
William Ellison (2013)
Acta Arithmetica
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If K is a field, denote by P(K,k) the a ∈ K which are sums of kth powers of elements of K, by P⁺(K,k) the set of a ∈ K which are sums of kth powers of totally positive elements of K. We give some simple conditions for which there exist integers w(K,k) and g(K,k) such that: a ∈ P(K,k) implies that a is the sum of at most w(K,k) kth powers; a ∈ P⁺(K,k) implies that a is the sum of at most g(K,k) totally positive kth powers. We apply the results to characterise functions that are sums of...
On Exponential Sums in Finite Fields, II.
E. Bombieri (1978)
Inventiones mathematicae
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