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• W2883399088 abstract "The main result here is a characterisation of binary $2$-neighbour-transitive codes with minimum distance at least $5$ via their minimal subcodes, which are found to be generated by certain designs. The motivation for studying this class of codes comes primarily from their relationship to the class of completely regular codes. The results contained here yield many more examples of $2$-neighbour-transitive codes than previous classification results of families of $2$-neighbour-transitive codes. In the process, new lower bounds on the minimum distance of particular sub-families are produced. Several results on the structure of $2$-neighbour-transitive codes with arbitrary alphabet size are also proved. The proofs of the main results apply the classification of minimal and pre-minimal submodules of the permutation modules over $mathbb{F}_2$ for finite $2$-transitive permutation groups." @default.
• W2883399088 created "2018-08-03" @default.
• W2883399088 creator A5020839496 @default.
• W2883399088 creator A5043525348 @default.
• W2883399088 date "2018-07-25" @default.
• W2883399088 modified "2023-09-27" @default.
• W2883399088 title "Minimal Binary $2$-Neighbour-Transitive Codes" @default.
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• W2883399088 hasPublicationYear "2018" @default.
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