CONSTRUCTION OF EVALUATION CODES FROM HERMITIAN CURVES CONSTRUCTION OF EVALUATION CODES FROM HERMITIAN CURVES
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Author(s)
Abstract
An evaluation code is a generalization of a one-point algebraic geometry code. The aim of this article is to present a method of constructing evaluation codes from the Hermitian curves, and compute the Feng-Rao bounds for their minimum distances. It is proved that some of such evaluation codes have a better property than one-point Hermitian codes.
An evaluation code is a generalization of a one-point algebraic geometry code. The aim of this article is to present a method of constructing evaluation codes from the Hermitian curves, and compute the Feng-Rao bounds for their minimum distances. It is proved that some of such evaluation codes have a better property than one-point Hermitian codes.
Journal
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- Kyushu Journal of Mathematics
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Kyushu Journal of Mathematics 61(2), 415-429, 2007
Kyushu University