Factorization makes fast Walsh, PONS and other Hadamard-like transforms easy

Kautsky, Jaroslav

  • Application of Mathematics 2015, Publisher: Institute of Mathematics CAS(Prague), page 100-109

Abstract

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A simple device, based on the factorization of invertible matrix polynomials, enabling to identify the possibility of fast implementation of linear transforms is presented. Its applicability is demonstrated in the case of Hadamard matrices and their generalization, Hadamard matrix polynomials.

How to cite

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Kautsky, Jaroslav. "Factorization makes fast Walsh, PONS and other Hadamard-like transforms easy." Application of Mathematics 2015. Prague: Institute of Mathematics CAS, 2015. 100-109. <http://eudml.org/doc/287809>.

@inProceedings{Kautsky2015,
abstract = {A simple device, based on the factorization of invertible matrix polynomials, enabling to identify the possibility of fast implementation of linear transforms is presented. Its applicability is demonstrated in the case of Hadamard matrices and their generalization, Hadamard matrix polynomials.},
author = {Kautsky, Jaroslav},
booktitle = {Application of Mathematics 2015},
keywords = {Hadamard matrices; matrix polynomials; fast implementation; in-place implementation},
location = {Prague},
pages = {100-109},
publisher = {Institute of Mathematics CAS},
title = {Factorization makes fast Walsh, PONS and other Hadamard-like transforms easy},
url = {http://eudml.org/doc/287809},
year = {2015},
}

TY - CLSWK
AU - Kautsky, Jaroslav
TI - Factorization makes fast Walsh, PONS and other Hadamard-like transforms easy
T2 - Application of Mathematics 2015
PY - 2015
CY - Prague
PB - Institute of Mathematics CAS
SP - 100
EP - 109
AB - A simple device, based on the factorization of invertible matrix polynomials, enabling to identify the possibility of fast implementation of linear transforms is presented. Its applicability is demonstrated in the case of Hadamard matrices and their generalization, Hadamard matrix polynomials.
KW - Hadamard matrices; matrix polynomials; fast implementation; in-place implementation
UR - http://eudml.org/doc/287809
ER -

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