Ternary Kloosterman sums modulo 4
Author:
Publisher
Elsevier BV
Subject
Applied Mathematics,General Engineering,Algebra and Number Theory,Theoretical Computer Science
Reference12 articles.
1. Hyperbent functions, Kloosterman sums, and Dickson polynomials;Charpin;IEEE Trans. Inform. Theory,2008
2. The divisibility modulo 24 of Kloosterman sums on GF(2m), m odd;Charpin;J. Combin. Theory Ser. A,2007
3. On ternary Kloosterman sums modulo 12;Garaschuk;Finite Fields Appl.,2008
4. On binary Kloosterman sums divisible by 3;Garaschuk;Des. Codes Cryptogr.,2008
5. Kloosterman sums and the p-torsion of certain Jacobians;van der Geer;Math. Ann.,1991
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1. On classical Kloosterman sums;Cryptography and Communications;2019-03-18
2. Special values of Kloosterman sums and binomial bent functions;Finite Fields and Their Applications;2016-09
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4. On theorems of Carlitz and Payne on permutation polynomials over finite fields with an application tox−1+L(x);Finite Fields and Their Applications;2014-05
5. Some congruences of Kloosterman sums and their characteristic polynomials;Journal of Number Theory;2013-05
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