Reed-Muller codes associated to projective algebraic varieties

Reed-Muller codes associated to projective algebraic varieties
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与射影代数簇相关的 Reed-Muller 码

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发表时间:
1992
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通讯作者:
Y. Aubry
Y. Aubry
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作者:
Y. Aubry

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经典的广义Reed-Muller码是由Kasami,Lin和Peterson[5]提出的,Delsarte,Goethals和Mac Williams[2]也研究过的,定义在有限域Fq上具有q个元素的仿射空间An(Fq)上。此外,Lachaud[6]继Manin和Vladut[7]之后,考虑了射影Reed-Muller码,即定义在射影空间Pn(Fq)上。
The classical generalized Reed-Muller codes introduced by Kasami, Lin and Peterson [5], and studied also by Delsarte, Goethals and Mac Williams [2], are defined over the affine space An(Fq) over the finite field Fq with q elements. Moreover Lachaud [6], following Manin and Vladut [7], has considered projective Reed-Muller codes, i.e. defined over the projective space Pn(Fq).