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Algebraic attacks and and annihilators

dc.contributor.authorArmknecht, Frederik
dc.contributor.editorWulf, Christopher
dc.contributor.editorLucks, Stefan
dc.contributor.editorYau, Po-Wah
dc.date.accessioned2019-08-26T12:42:19Z
dc.date.available2019-08-26T12:42:19Z
dc.date.issued2005
dc.description.abstractAlgebraic attacks on block ciphers and stream ciphers have gained more and more attention in cryptography. Their idea is to express a cipher by a system of equations whose solution reveals the secret key. The complexity of an algebraic attack generally increases with the degree of the equations. Hence, low-degree equations are crucial for the efficiency of algebraic attacks. In the case of simple combiners over GF(2), it was proved in [9] that the existence of low-degree equations is equivalent to the existence of low-degree annihilators, and the term "algebraic immunity" was introduced. This result was extended to general finite fields GF (q) in [4]. In this paper, which improves parts of the unpublished eprint paper [2], we present a generalized framework which additionally covers combiners with memory and S- Boxes over GF (q). In all three cases, the existence of low-degree equations can be reduced to the existence of certain annihilators. This might serve as a starting point for further research.en
dc.identifier.isbn3-88579-403-9
dc.identifier.pissn1617-5468
dc.identifier.urihttps://dl.gi.de/handle/20.500.12116/24846
dc.language.isoen
dc.publisherGesellschaft für Informatik e.V.
dc.relation.ispartofWEWoRC 2005 – Western European Workshop on Research in Cryptology
dc.relation.ispartofseriesLecture Notes in Informatics (LNI) - Proceedings, Volume P-74
dc.subjectAlgebraic attacks
dc.subjectcombiners with memory
dc.subjectblock ciphers
dc.subjectannihilators
dc.titleAlgebraic attacks and and annihilatorsen
dc.typeText/Conference Paper
gi.citation.endPage21
gi.citation.publisherPlaceBonn
gi.citation.startPage13
gi.conference.date5.-7. July 2005
gi.conference.locationLeuven, Belgium
gi.conference.sessiontitleRegular Research Papers

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