Logical Analysis and Verification of Cryptographic Protocols - Loria

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216 BIBLIOGRAPHY [187] H. Seidl and K. Neeraj Verma. Flat and one-variable clauses: Complexity of verifying cryptographic protocols with single blind copying. In F. Baader and A. Voronkov, editors, LPAR, volume 3452 of Lecture Notes in Computer Science, pages 79–94. Springer, 2004. [188] V. Shmatikov. Decidable analysis of cryptographic protocols with products and modular exponentiation. In D. A. Schmidt editor, ESOP, volume 2986 of Lecture Notes in Computer Science, pages 355–369, Springer, 2004. [189] V. Shoup. On formal models for secyre key exchange. Cryptology ePrint Archive Report 1999/012, 1999. [190] J. R. Slagle. Automated theorem-proving for theories with simplifiers commutativity, and associativity. J. ACM, 21(4):622–642, 1974. [191] B. Smyth, M.D. Ryan, S. Kremer, and M. Kourjieh. Election verifiability in electronic voting protocols. In the 4th Benelux Workshop on Information and System Security, Louvain-la-Neuve, Belgium, November 2009. [192] P. Syverson, C. Meadows, and I. Cervesato. Dolev-yao is no better than machiavelli. In First Workshop on Issues in the Theory of Security WITS00, pages 87–92, 2000. [193] M. Talbi, B. Morin, V. Viet Triem Tong, A. Bouhoula, and M. Mejri. Specification of Electronic Voting Protocol Properties Using ADM Logic: FOO Case Study. In ICICS’08: Proceedings of the 10th International Conference on Information and Communications Security Conference, volume 5308 of LNCS, pages 403–418. Springer, 2008. [194] I. Tsahhirov and P. Laud. Application of dependency graphs to security protocol analysis. In G. Barthe and C. Fournet, editors, TGC, volume 4912 of Lecture Notes in Computer Science, pages 294–311. Springer, 2007. [195] M. turuani. Sécurité des protocoles cryptographiques: décidabilité et complexité. Thèse de doctorat, INRIA, University of Henri Pointcaré, Nancy, 2003. [196] J. van Eijck and S. Orzan. Epistemic verification of anonymity. Electr. Notes Theor. Comput. Sci., 168:159–174, 2007. [197] M. VenturiniZelli. Complexity of the unification algorithm for first-order expressions. Calcolo 12, 4, pages 361–372, 1975. [198] R. J. Waldinger and K. N. Levitt. Reasoning about programs. Artif. Intell., 5(3):235–316, 1974. [199] X. Wang, D. Feng, X. Lai, and H. Yu. Collisions for hash functions md4, md5, haval-128 and ripemd. 2004.
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Logical Analysis and Verification o
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Abstract This thesis is developed i
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x CONTENTS 2.1.7 Unification . . .
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xii CONTENTS 5.8 Decidability of re
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2 CHAPTER 1. INTRODUCTION Figure 1.
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4 CHAPTER 1. INTRODUCTION Secrecy T
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6 CHAPTER 1. INTRODUCTION “G”.
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8 CHAPTER 1. INTRODUCTION And, a pe
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10 CHAPTER 1. INTRODUCTION intercep
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12 CHAPTER 1. INTRODUCTION Figure 1
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14 CHAPTER 1. INTRODUCTION have bee
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16 CHAPTER 1. INTRODUCTION the orde
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20 CHAPTER 2. PROTOCOL ANALYSIS USI
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58 CHAPTER 3. PROTOCOLS WITH VULNER
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100 CHAPTER 4. PROTOCOLS WITH VULNE
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112 CHAPTER 5. SATURATED DEDUCTION
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Logical Analysis and Verification of Cryptographic Protocols - Loria

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