Applied Cryptography and Network Security: 13th by Tal Malkin, Vladimir Kolesnikov, Allison Lewko, Michalis

By Tal Malkin, Vladimir Kolesnikov, Allison Lewko, Michalis Polychronakis

This ebook constitutes the refereed lawsuits of the thirteenth foreign convention on utilized Cryptography and community defense, ACNS 2015, held in manhattan, manhattan, united states, in June 2015. The 33 revised complete papers incorporated during this quantity and provided including 2 abstracts of invited talks, have been conscientiously reviewed and chosen from 157 submissions. they're prepared in topical sections on safe computation: primitives and new types; public key cryptographic primitives; safe computation II: functions; anonymity and similar functions; cryptanalysis and assaults (symmetric crypto); privateness and coverage enforcement; authentication through eye monitoring and proofs of proximity; malware research and part channel assaults; part channel countermeasures and tamper resistance/PUFs; and leakage resilience and pseudorandomness.

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Additional resources for Applied Cryptography and Network Security: 13th International Conference, ACNS 2015, New York, NY, USA, June 2-5, 2015, Revised Selected Papers

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4B (k,m) m = 1, . . , B k = 1, . . , n − 3t k = 1, . . , n − 3t in ha we now relabel Ha a = 1, . . , a = 1, . . , 2 such a way that this map preserves lexicographical order. We then relabel B 4B. Fig. 2. Threshold Change2 . Communication-Optimal Proactive Secret Sharing for Dynamic Groups 1. 1 The parties generate sharings of tB random sharings by invok(k,m) , ing RanDouSha. We will denote these random secrets by Ha where a and m range over the same values as before, but k ∈ [n − 3t + 1, n − 2t].

62–73. : Security and composition of multi-party cryptographic protocols. J. Cryptol. : Multiparty computation from threshold homomorphic encryption. In: Pfitzmann, B. ) EUROCRYPT 2001. LNCS, vol. 2045, pp. 280–300. : A robust and verifiable cryptographically secure election scheme. In: Proceedings of FOCS 1985, pp. 372–382. : Threshold cryptosystems. , Zheng, Y. ) AUSCRYPT 1992. LNCS, vol. 718, pp. 1–14. : Design of large scale applications of secure multiparty computation: secure linear programming.

In: Proceedings of CCS 1993, pp. 62–73. : Security and composition of multi-party cryptographic protocols. J. Cryptol. : Multiparty computation from threshold homomorphic encryption. In: Pfitzmann, B. ) EUROCRYPT 2001. LNCS, vol. 2045, pp. 280–300. : A robust and verifiable cryptographically secure election scheme. In: Proceedings of FOCS 1985, pp. 372–382. : Threshold cryptosystems. , Zheng, Y. ) AUSCRYPT 1992. LNCS, vol. 718, pp. 1–14. : Design of large scale applications of secure multiparty computation: secure linear programming.

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