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Hadamard matrices and Z4-linear codes (CROSBI ID 678791)

Prilog sa skupa u zborniku | sažetak izlaganja sa skupa | međunarodna recenzija

Mravić, Matteo ; Crnković, Dean ; Rukavina, Sanja Hadamard matrices and Z4-linear codes // 9th PhD Summer School in Discrete Mathematics. 2019. str. 13-13

Podaci o odgovornosti

Mravić, Matteo ; Crnković, Dean ; Rukavina, Sanja

engleski

Hadamard matrices and Z4-linear codes

A Z4-linear code of length n is a Z4 sub-module of Z4^n. In the Pless-Leon-Fields article "All Z4 codes of Type II and length 16 are known" a method for construction of self-dual Z4-linear codes is presented. The starting point of this construction is a doubly-even self orthogonal binary code. It is known that binary linear codes obtained from Hadamard 3 designs satisfy these conditions. In this talk I will present a method for obtaining binary codes from Hadamard 3-designs of length 4n starting from skew-symmetric Hadamard matrices of order n. Also I will present some Z4-linear codes that we obtained so far and some partial results. This is joint work with Dean Crnković and Sanja Rukavina.

Binary linear code ; Z4-linear code ; extremal Z4-linear code ; self-dual code ; Hadamard matrix ; Skew-symmetric Hadamard matrix ; Hadamard design

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Podaci o prilogu

13-13.

2019.

objavljeno

Podaci o matičnoj publikaciji

9th PhD Summer School in Discrete Mathematics

Podaci o skupu

9th PhD Summer School in Discrete Mathematics

predavanje

30.06.2019-06.07.2019

Rogla, Slovenija

Povezanost rada

Matematika