On the distinctness of some ternary Kloosterman sums
Mathematics and Education in Mathematics, Tome 50 (2021), pp. 139-143
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In this note we prove that the Kloosterman sums ${\cal K}_{3^{n}} (1)$ and ${\cal K}_{3^{n}} (2)$ are distinct for an arbitrary degree $n$ of an extension of the field $\MF_{3}$.
В този доклад доказваме, че сумите на Клостерман ${\cal K}_{3^{n}}(1)$ и ${\cal K}_{3^{n}}(2)$ са различни за произволна степен $n$ на разширение на полето $\MF_{3}$.
Keywords:
Kloosterman sum on finite field, distinctness of Kloosterman sums, 2020 Mathematics Subject Classification: 11L05, 11T71., 2020 Mathematics Subject Classification: 11L05, 11T71.
@incollection{MEM_2021_50_a13,
author = {Borissov, Lyubomir},
title = {On the distinctness of some ternary {Kloosterman} sums},
booktitle = {},
series = {Mathematics and Education in Mathematics},
pages = {139--143},
year = {2021},
volume = {50},
language = {en},
url = {http://geodesic.mathdoc.fr/item/MEM_2021_50_a13/}
}
Borissov, Lyubomir. On the distinctness of some ternary Kloosterman sums. Mathematics and Education in Mathematics, Tome 50 (2021), pp. 139-143. http://geodesic.mathdoc.fr/item/MEM_2021_50_a13/