Local Weight Distribution of the (256, 93) Third-Order Binary Reed-Muller Code(Coding Theory)
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概要
- 論文の詳細を見る
Local weight distribution is the weight distribution of minimal codewords in a linear code. We give the local weight distribution of the (256, 93) third-order binary Reed-Muller code. For the computation, a coset partitioning algorithm is modified by using a binary shift invariance property. This reduces the time complexity by about 1/256 for the code. A necessary and sufficient condition for minimality in Reed-Muller codes is also presented.
- 社団法人電子情報通信学会の論文
- 2007-03-01
著者
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FUJIWARA Toru
Graduate School of Information Science and Technology, Osaka University
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Fujiwara Toru
Graduate School Of Engineering Science Osaka University
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Kasami Tadao
Nara Inst. Of Sci. And Technol. Ikoma‐shi Jpn
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Kasami Tadao
Nara Institute Of Science And Technology
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Fujiwara Toru
Graduate School Of Information Science And Technology Osaka University
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YASUNAGA Kenji
Graduate School of Information Science and Technology, Osaka University
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Yasunaga Kenji
Graduate School Of Information Science And Technology Osaka University
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Fujiwara Toru
Graduate School Of Agricultural And Life Sciences The University Of Tokyo
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