The Local Weight Distributions of Transitive Invariant Codes and Their Punctured Codes
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概要
- 論文の詳細を見る
The local weight distribution is the weight distribution of zero neighbors in a code. A zero neighbor is a codeword whose Voronoi region shares a facet with that of the all-zero codeword. The local weight distribution is valuable for an error performance analysis of the code. In this paper, some relations are shown for the local weight distributions of transitive invariant codes and their punctured codes. Extended primitive BCH codes and Reed-Muller codes are transitive invariant codes. Only-odd decomposable codewords are key codewords in those relations. A method for finding the only-odd decomposable codewords is also presented.
- 社団法人電子情報通信学会の論文
- 2005-05-19
著者
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Fujiwara Toru
Graduate School Of Engineering Science 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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