Codes from generalized Hadamard matrices have already been introduced. Here we deal with these codes when the generalized Hadamard matrices are cocyclic. As a consequence, a new class of codes that we call generalized Hadamard full propelinear codes turns out. We prove that their existence is equivalent to the existence of central relative (v,w, v, v/w)-difference sets. Moreover, some structural properties of these codes are studied and examples are provided.Junta de Andalucía FQM-016Ministerio de Ciencia, Innovación y Universidades TIN2016-77918-
AbstractNon-affine groups acting doubly transitively on a Hadamard matrix have been classified by It...
In Hadamard Matrices and Their Applications, K. J. Horadam provides the first unified account of coc...
ABSTRACT: Hadamard matrices have wide applications in image analysis, signal processing, coding theo...
This article aims to explore the algebraic structure of Hadamard propelinear codes, which are not ab...
We present an example of a generalized Hadamard matrix and a list of permutations which correspond t...
AbstractMany codes and sequences designed for robust or secure communications are built from Hadamar...
Los sistemas de comunicación se nutren de técnicas algebraicas y combinat óricas para recuperar la i...
Publicació amb motiu de la 21st Conference on Applications of Computer Algebra (July 20-24, 2015, Ka...
AbstractThis paper locates cocyclic Hadamard matrices within the mainstream of combinatorial design ...
Aquesta tesi pertany als camps de la combinatòria algebraica i de la teoria matemàtica de la informa...
This work is mainly devoted to the study of generalization of Hadamard matrices, first over the sth ...
AbstractLinear codes overGF(5) are utilized for the construction of a reversible abelian Hadamard di...
In 1933 a family of skew Hadamard difference sets was described by Paley using matrix language and w...
Linear codes over GF(5) are utilized for the construction of a reversible abelian Hadamard differenc...
AbstractIn 1933 a family of skew Hadamard difference sets was described by Paley using matrix langua...
AbstractNon-affine groups acting doubly transitively on a Hadamard matrix have been classified by It...
In Hadamard Matrices and Their Applications, K. J. Horadam provides the first unified account of coc...
ABSTRACT: Hadamard matrices have wide applications in image analysis, signal processing, coding theo...
This article aims to explore the algebraic structure of Hadamard propelinear codes, which are not ab...
We present an example of a generalized Hadamard matrix and a list of permutations which correspond t...
AbstractMany codes and sequences designed for robust or secure communications are built from Hadamar...
Los sistemas de comunicación se nutren de técnicas algebraicas y combinat óricas para recuperar la i...
Publicació amb motiu de la 21st Conference on Applications of Computer Algebra (July 20-24, 2015, Ka...
AbstractThis paper locates cocyclic Hadamard matrices within the mainstream of combinatorial design ...
Aquesta tesi pertany als camps de la combinatòria algebraica i de la teoria matemàtica de la informa...
This work is mainly devoted to the study of generalization of Hadamard matrices, first over the sth ...
AbstractLinear codes overGF(5) are utilized for the construction of a reversible abelian Hadamard di...
In 1933 a family of skew Hadamard difference sets was described by Paley using matrix language and w...
Linear codes over GF(5) are utilized for the construction of a reversible abelian Hadamard differenc...
AbstractIn 1933 a family of skew Hadamard difference sets was described by Paley using matrix langua...
AbstractNon-affine groups acting doubly transitively on a Hadamard matrix have been classified by It...
In Hadamard Matrices and Their Applications, K. J. Horadam provides the first unified account of coc...
ABSTRACT: Hadamard matrices have wide applications in image analysis, signal processing, coding theo...