Obfuscating Circuits Via Composite-Order Graded Encoding
Author:
Publisher
Springer Science and Business Media LLC
Subject
Applied Mathematics,Computer Science Applications,Software
Link
https://link.springer.com/content/pdf/10.1007/s00145-021-09378-z.pdf
Reference20 articles.
1. P. Ananth, D. Gupta, Y. Ishai, A. Sahai, Optimizing obfuscation: avoiding Barrington’s theorem. Cryptology ePrint Archive, Report 2014/222, 2014. http://eprint.iacr.org/.
2. B. Applebaum, Bootstrapping obfuscators via fast pseudorandom functions, in Advances in Cryptology—ASIACRYPT 2014 (2014), pp. 162–172
3. B. Barak, O. Goldreich, R. Impagliazzo, S. Rudich, A. Sahai, S.P. Vadhan, K. Yang. On the (im)possibility of obfuscating programs. J. ACM 59(2), 6 (2012). Preliminary version in CRYPTO 2001
4. B. Barak, S. Garg, Y.T. Kalai, O. Paneth, A. Sahai, Protecting obfuscation against algebraic attacks. in P.Q. Nguyen, E. Oswald, editors, Advances in Cryptology—EUROCRYPT 2014, vol. 8441 of Lecture Notes in Computer Science (Springer, 2014), pp. 221–238
5. Z. Brakerski, G.N. Rothblum. Obfuscating conjunctions, in R. Canetti, J.A. Garay, editors, Advances in Cryptology—CRYPTO 2013—33rd Annual Cryptology Conference, Santa Barbara, CA, USA, August 18–22, 2013. Proceedings, Part II, vol. 8043 of Lecture Notes in Computer Science (Springer, 2013), pp. 416–434
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1. Obfustopia Built on Secret-Key Functional Encryption;Journal of Cryptology;2022-06-03
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