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CONSTRUCCIÓN DE FUNCIONES BOOLEANAS CON BUENAS PROPIEDADES CRIPTOGRÁFICAS A PARTIR DE CÓDIGOS ALGEBRAICOS
GUILLERMO SOSA GOMEZ
Acceso Abierto
Atribución-NoComercial
FUNCIONES BOOLEANAS
PROPIEDADES CRIPTOGRAFÍCAS
CÓDIGOS HERMITIANOS
In 2005, Philippe Guillot studied a new form of constructing Boolean functions using linear codes by performing an extension of the construction of Maiorana-McFarland bent functions. We study a class of Boolean functions with cryptographically strong properties in this paper: nonlinearity, propagation criterion, resilient and balance. The construction of cryptographically strong Boolean functions is a daunting task and there is currently a wide range of algebraic and heuristic techniques for constructing such functions, however these methods can be complex, computationally difficult to implement and not always produce a sufficient variety of functions. We present in this paper a construction using algebraic codes.
23-03-2018
Trabajo de grado, doctorado
OTRAS
Versión aceptada
acceptedVersion - Versión aceptada
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