Download e-book for iPad: Theory of Cryptography: 11th Theory of Cryptography by Yehuda Lindell

By Yehuda Lindell

ISBN-10: 3642542417

ISBN-13: 9783642542411

ISBN-10: 3642542425

ISBN-13: 9783642542428

This e-book constitutes the refereed court cases of the eleventh idea of Cryptography convention, TCC 2014, held in San Diego, CA, united states, in February 2014. The 30 revised complete papers offered have been rigorously reviewed and chosen from ninety submissions. The papers are geared up in topical sections on obfuscation, purposes of obfuscation, 0 wisdom, black-box separations, safe computation, coding and cryptographic functions, leakage, encryption, hardware-aided safe protocols, and encryption and signatures.

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Read or Download Theory of Cryptography: 11th Theory of Cryptography Conference, TCC 2014, San Diego, CA, USA, February 24-26, 2014. Proceedings PDF

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Additional info for Theory of Cryptography: 11th Theory of Cryptography Conference, TCC 2014, San Diego, CA, USA, February 24-26, 2014. Proceedings

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Org/ 5. : On the (im)possibility of obfuscating programs. J. ACM 59(2), 6 (2012); Preliminary version in Kilian, J. ): CRYPTO 2001. LNCS, vol. 2139. Springer, Heidelberg (2001) 6. : Bounded-width polynomial-size branching programs recognize exactly those languages in NC1 . In: Hartmanis, J. ) STOC, pp. 1–5. ACM (1986); Full version in [7] 7. : Bounded-width polynomial-size branching programs recognize exactly those languages in NC1 . J. Comput. Syst. Sci. 38(1), 150–164 (1989) 8. : On strong simulation and composable point obfuscation.

Obfuscating conjunctions. A. ) CRYPTO 2013, Part II. LNCS, vol. 8043, pp. 416–434. org/2013/471 11. : Black-box obfuscation for d-CNFs. Cryptology ePrint Archive (2013). Extended abstract in ITCS 2014 12. : Virtual black-box obfuscation for all circuits via generic graded encoding. In: Lindell, Y. ) TCC 2014. LNCS, vol. 8349, pp. 1–25. Springer, Heidelberg (2014); Cryptology ePrint Archive, Report 2013/563 (2013) 24 Z. N. Rothblum 13. : Towards realizing random oracles: Hash functions that hide all partial information.

2 Input-Hiding Obfuscation Let Cn be an evasive collection defined by the arithmetic circuit U (k, x), k ∈ Zp , x ∈ Zm p of degree d = poly(n). The obfuscator will make use of a d-symmetric graded encoding scheme over the ring Zp . For every k ∈ Zp the obfuscation O(Ck ) generates parameters pp ← Gen(1n , 1d ) for the graded encoding, and outputs a circuit that has the public parameters pp and the encodings {Enc(pp, ki )} for i ∈ [ ] hardwired into it. The circuit O(Ck ), on input x ∈ Zm p , first generates encodings {Enc(pp, xi )} for i ∈ [m], and uses the evaluation functions of the graded encoding system to compute (U(k,x)) (0) an encoding u ∈ Sd .

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Theory of Cryptography: 11th Theory of Cryptography Conference, TCC 2014, San Diego, CA, USA, February 24-26, 2014. Proceedings by Yehuda Lindell


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