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This ebook constitutes the completely refereed post-proceedings of the 1st overseas convention on Formal points of defense, FASec 2002, held in London, united kingdom, in December 2002.
The eleven revised complete papers offered including 7 invited contributions have been conscientiously reviewed, chosen, and more suitable for inclusion within the e-book. The papers are equipped in topical sections on protocol verification, research of protocols, safeguard modelling and reasoning, and intrusion detection structures and liveness.
Read Online or Download Formal Aspects of Security: First International Conference, FASec 2002, London, UK, December 16-18, 2002. Revised Papers PDF
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Extra resources for Formal Aspects of Security: First International Conference, FASec 2002, London, UK, December 16-18, 2002. Revised Papers
This approximation has been used for the veriﬁcation of the NeedhamSchroeder, Otway-Rees and Woo Lam protocols. To be more precise, the approximation allows us to check secrecy and authenticity properties of the protocols. 1 Introduction Cryptography is used to secure the exchange of information over open networks. Cryptographic protocols deﬁne the rules (message formats and message order) to establish secure communications. But with some cryptographic protocols, information is not safe even when used with strong encryption algorithms.
Verifying authentication protocols with CSP. In Proceedings of the 10th Computer Security Foundations Workshop (CSFW). IEEE Computer Society Press, June 1997. J. Mike Spivey. The Z Notation: A Reference Manual. Prentice Hall International Series in Computer Science, 2nd edition, 1992. fr Abstract. This paper presents an approximation function developed for the veriﬁcation of cryptographic protocols. The main properties of this approximation are that it can be build automatically and its computation is guaranteed to terminate unlike Genet and Klay’s algorithm.
Tn )) → q} ∪ i=1 N ormα (ti → α(ti )). Definition 6 Let Q be a set of states, Qnew be any set of new states such that Q Qnew = ∅, and Q∗ new the set of sequences q1 . . qk of states in Qnew . Let Σ(Q, X ) be the set of substitutions of variables in X by the states in Q. e. γ: R × (Q Qnew ) × Σ((Q Qnew ), X ) → Q∗ new , such that γ(l → r, q, σ) = q1 . . qk where P osF (r) is the set of positions in r and k = Card(P osF (r)). Q In the rest of the paper, let Qnew be any set of new states such that Qnew = ∅, and Qu =Q Qnew .