Fernando Hernando
James I University
Network
Latest external collaboration on country level. Dive into details by clicking on the dots.
Publication
Featured researches published by Fernando Hernando.
Applicable Algebra in Engineering, Communication and Computing | 2009
Fernando Hernando; Kristine Lally; Diego Ruano
We consider matrix-product codes
International Journal of Mathematics | 2010
Antonio Campillo; F. Delgado; S. M. Gusein-Zade; Fernando Hernando
Journal of Algebra and Its Applications | 2013
Fernando Hernando; Diego Ruano
{[C_1\cdots C_s] \cdot A}
Quantum Information Processing | 2015
Carlos Galindo; Fernando Hernando; Diego Ruano
Designs, Codes and Cryptography | 2013
Fernando Hernando; Kyle Marshall; Michael E. O’Sullivan
, where
Advances in Mathematics of Communications | 2012
Fernando Hernando; Tom Høholdt; Diego Ruano
international symposium on information theory | 2010
Fernando Hernando; Michael E. O'Sullivan; Emanuel M. Popovici; Shraddha Srivastava
{C_1, \ldots , C_s}
Journal of The London Mathematical Society-second Series | 2009
P. D. González Pérez; Fernando Hernando
Quantum Information Processing | 2017
Carlos Galindo; Olav Geil; Fernando Hernando; Diego Ruano
are nested linear codes and matrix A has full rank. We compute their minimum distance and provide a decoding algorithm when A is a non-singular by columns matrix. The decoding algorithm decodes up to half of the minimum distance.
arXiv: Algebraic Geometry | 2016
Carlos Galindo; Fernando Hernando; Francisco Monserrat
In earlier papers there were given formulae for the Poincare series of multi-index filtrations on the ring of germs of functions of two variables defined by collections of valuations corresponding to (reducible) plane curve singularities and by collections of divisorial ones. It was shown that the Poincare series of a collection of divisorial valuations determines the topology of the collection of divisors. Here we give a formula for the Poincare series of a general collection of valuations on the ring of germs of functions of two variables centred at the origin and prove a generalization of the statement that the Poincare series determines the topology of the collection.