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- W2131149582 abstract "Dougherty, Gaborit, Harada, Munemasa and Sole (see ibid., vol.45, p.2345-60, 1999) have previously given an upper bound on the minimum Lee weight of a type IV self-dual Z/sub 4/-code, using a similar bound for the minimum distance of binary doubly even self-dual codes. We improve their bound, finding that the minimum Lee weight of a type IV self-dual Z/sub 4/-code of length n is at most 4[n/12], except when n=4, and n=8 when the bound is 4, and n=16 when the bound is 8. We prove that the extremal binary doubly even self-dual codes of length n/spl ges/24, n/spl ne/32 are not Z/sub 4/-linear. We classify type IV-I codes of length 16. We prove that all type IV codes of length 24 have minimum Lee weight 4 and minimum Hamming weight 2, and the Euclidean-optimal type IV-I codes of this length have minimum Euclidean weight 8." @default.
- W2131149582 created "2016-06-24" @default.
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- W2131149582 date "2002-03-01" @default.
- W2131149582 modified "2023-10-11" @default.
- W2131149582 title "Some results on type IV codes over Z4" @default.
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- W2131149582 doi "https://doi.org/10.1109/18.986039" @default.
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