InforLorV4, Main, Exploration, bibRecord, 005A16

Deciding knowledge in security protocols under (many more) equational theories

Identifieur interne : 005A16 ( Main/Exploration ); précédent : 005A15; suivant : 005A17

Deciding knowledge in security protocols under (many more) equational theories

Auteurs : Martin Abadi ; Véronique Cortier [France]

Source :

RBID : Hal:inria-00000554

Abstract

In the analysis of security protocols, the knowledge of attackers is often described in terms of message deducibility and indistinguishability relations. In this paper, we pursue the study of these two relations. We establish general decidability theorems for both. These theorems require only loose, abstract conditions on the equational theory for messages. They subsume previous results for a syntactically defined class of theories that allows basic equations for functions such as encryption, decryption, and digital signatures. They also apply to many other useful theories, for example with blind digital signatures, homomorphic encryption, XOR, and other associative-commutative functions.

Url:

https://hal.inria.fr/inria-00000554

Affiliations:

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Le document en format XML

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<front><div type="abstract" xml:lang="en">In the analysis of security protocols, the knowledge of attackers is often described in terms of message deducibility and indistinguishability relations. In this paper, we pursue the study of these two relations. We establish general decidability theorems for both. These theorems require only loose, abstract conditions on the equational theory for messages. They subsume previous results for a syntactically defined class of theories that allows basic equations for functions such as encryption, decryption, and digital signatures. They also apply to many other useful theories, for example with blind digital signatures, homomorphic encryption, XOR, and other associative-commutative functions.</div>
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Deciding knowledge in security protocols under (many more) equational theories

Deciding knowledge in security protocols under (many more) equational theories

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Abstract

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