A new table of constant weight codes

A.E. Brouwer; J.B. Shearer; N.J.A. Sloane; W.D. Smith

doi:10.1109/18.59932

A new table of constant weight codes

A.E. Brouwer
, J.B. Shearer
, N.J.A. Sloane
, W.D. Smith

Discrete Mathematics

Research output: Contribution to journal › Article › Academic › peer-review

329 Citations (Scopus)

6 Downloads (Pure)

Abstract

A table of binary constant weight codes of length n&les;28 is presented. Explicit constructions are given for most of the 600 codes in the table; the majority of these codes are new. The known techniques for constructing constant weight codes are surveyed, and a table of (unrestricted) binary codes of length n&les;28 is given.

Original language	English
Pages (from-to)	1334-1380
Journal	IEEE Transactions on Information Theory
Volume	36
Issue number	6
DOIs	https://doi.org/10.1109/18.59932
Publication status	Published - 1990

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10.1109/18.59932

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title = "A new table of constant weight codes",

abstract = "A table of binary constant weight codes of length n\&les;28 is presented. Explicit constructions are given for most of the 600 codes in the table; the majority of these codes are new. The known techniques for constructing constant weight codes are surveyed, and a table of (unrestricted) binary codes of length n\&les;28 is given.",

author = "A.E. Brouwer and J.B. Shearer and N.J.A. Sloane and W.D. Smith",

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AU - Brouwer, A.E.

AU - Shearer, J.B.

AU - Sloane, N.J.A.

AU - Smith, W.D.

PY - 1990

Y1 - 1990

N2 - A table of binary constant weight codes of length n&les;28 is presented. Explicit constructions are given for most of the 600 codes in the table; the majority of these codes are new. The known techniques for constructing constant weight codes are surveyed, and a table of (unrestricted) binary codes of length n&les;28 is given.

AB - A table of binary constant weight codes of length n&les;28 is presented. Explicit constructions are given for most of the 600 codes in the table; the majority of these codes are new. The known techniques for constructing constant weight codes are surveyed, and a table of (unrestricted) binary codes of length n&les;28 is given.

U2 - 10.1109/18.59932

DO - 10.1109/18.59932

M3 - Article

SN - 0018-9448

VL - 36

SP - 1334

EP - 1380

JO - IEEE Transactions on Information Theory

JF - IEEE Transactions on Information Theory

IS - 6

ER -

A new table of constant weight codes

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