摘要
Let □n denote the folded n-cube and let A(□n,d) denote the maximum size of a code in □n with minimum distance at least d. We give an upper bound on A(□n,d) based on block-diagonalizing the Terwilliger algebra of □n and on semidefinite programming. The technique of this paper is an extension of the approach taken by A. Schrijver [11] on the study of upper bounds for binary codes.
原文 | ???core.languages.en_GB??? |
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文章編號 | 105182 |
期刊 | Journal of Combinatorial Theory. Series A |
卷 | 172 |
DOIs | |
出版狀態 | 已出版 - 5月 2020 |