Download PDF by Yoshinori Aono, Xavier Boyen, Le Trieu Phong, Lihua Wang: Progress in Cryptology – INDOCRYPT 2013: 14th International

By Yoshinori Aono, Xavier Boyen, Le Trieu Phong, Lihua Wang (auth.), Goutam Paul, Serge Vaudenay (eds.)

This e-book constitutes the refereed lawsuits of the 14th overseas convention on Cryptology in India, INDOCRYPT 2013, held in Mumbai, India, in December 2013. The 15 revised complete papers offered including 6 brief papers the abstracts of three invited talks have been rigorously reviewed and chosen from seventy six submissions. The papers are prepared in topical sections on provable safeguard; hash features and signatures; part channel assaults; symmetric key cryptanalysis; key trade and mystery sharing; effective implementation and undefined; and coding idea in cryptography.

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Extra info for Progress in Cryptology – INDOCRYPT 2013: 14th International Conference on Cryptology in India, Mumbai, India, December 7-10, 2013. Proceedings

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In: Dawson [12], pp. 293–309 24. : Lattice-based cryptography. , Dahmen, E. ) Post-Quantum Cryptography, pp. 147–191. Springer, Heidelberg (2009) 25. : Estimating the security of lattice-based cryptosystems. org/ 26. : On lattices, learning with errors, random linear codes, and cryptography. , Fagin, R. ) STOC, pp. 84–93. ACM (2005) 27. : Lattice reduction by random sampling and birthday methods. , Habib, M. ) STACS 2003. LNCS, vol. 2607, Springer, Heidelberg (2003) 28. : Comments on “unidirectional chosen-ciphertext secure proxy re-encryption”.

ACM Trans. Inf. Syst. Secur. 9(1), 1–30 (2006) 16 Y. Aono et al. 4. : New bounds in some transference theorems in the geometry of numbers. Mathematische Annalen 296(1), 625–635 (1993) 5. : Inequalities for convex bodies and polar reciprocal lattices in Rn . Discrete & Computational Geometry 13(1), 217–231 (1995) 6. : Random oracles are practical: A paradigm for designing efficient protocols. , Ashby, V. ) ACM Conference on Computer and Communications Security, pp. 62–73. ACM Press, New York (1993) 7.

Breaking the O(n|C|) Barrier for Unconditionally Secure 25 so we wait for the completion of resharing of additional shares of mleft (by the “ignored” parties in Qleft ) and repeat the process of error-correction followed by error-detection. In a more detail, the online shared error-correction involves an iteration of length at most (tleft + 1). During the iteration r, where 0 ≤ r ≤ tleft , we wait for the completion of 2tleft + 1 + r shares of mleft to be re-shared. Now assuming at most r of these reshared shares to be incorrect, we try to error-correct upto r errors (in a shared fashion), followed by the verification (aka shared error-detection) that the resultant (shared) vector constitutes a set of 2tleft + 1 + r Shamir shares with threshold tleft .

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