Proof of a conjectured three-valued family of Weil sums of binomials

Daniel Katz; Philippe Langevin

doi:10.4064/aa169-2-5

Journal Articles Acta Arithmetica Year : 2015

Proof of a conjectured three-valued family of Weil sums of binomials

(1) , (2)

1
2

Daniel Katz

Function : Author

University of Illinois at Urbana-Champaign [Urbana]

Philippe Langevin

Function : Author
PersonId : 7567
IdHAL : philippe-langevin
ORCID : 0000-0002-3661-048X
IdRef : 157633918

Institut de Mathématiques de Toulon - EA 2134

CV

Domains

Rings and Algebras [math.RA]

Philippe Langevin : Connect in order to contact the contributor

https://hal-univ-tln.archives-ouvertes.fr/hal-01812754

Submitted on : Monday, June 11, 2018-5:55:12 PM

Last modification on : Friday, September 2, 2022-8:22:07 AM

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hal-01812754 , version 1 (11-06-2018)

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HAL Id : hal-01812754 , version 1
DOI : 10.4064/aa169-2-5

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Daniel Katz, Philippe Langevin. Proof of a conjectured three-valued family of Weil sums of binomials. Acta Arithmetica, 2015, 169 (2), pp.181 - 199. ⟨10.4064/aa169-2-5⟩. ⟨hal-01812754⟩

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Proof of a conjectured three-valued family of Weil sums of binomials

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