
Shabsi Walfish
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Public-Key Encryption in the Bounded-Retrieval Model
Joel Alwen
Daniel Wichs
Gil Segev
Yevgeniy Dodis
Moni Naor
Advances in Cryptology - EUROCRYPT 2010, 29th Annual International Conference on the Theory and Applications of Cryptographic Techniques, French Riviera, May 30 - June 3, 2010. Proceedings, Springer, pp. 113-134
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We construct the first public-key encryption scheme in the Bounded-Retrieval Model (BRM), providing security against various forms of adversarial "key leakage" attacks. In this model, the adversary is allowed to learn arbitrary information about the decryption key, subject only to the constraint that the overall amount of "leakage" is bounded by at most L bits. The goal of the BRM is to design cryptographic schemes that can flexibly tolerate arbitrarily leakage bounds L (few bits or many Gigabytes), by only increasing the size of secret key proportionally, but keeping all the other parameters -- including the size of the public key, ciphertext, encryption/decryption time, and the number of secret-key bits accessed during decryption -— small and independent of L.
As our main technical tool, we introduce the concept of an Identity-Based Hash Proof System (IB-HPS), which generalizes the notion of hash proof systems of Cramer and Shoup [CS02] to the identity-based setting. We give three different constructions of this primitive based on: (1) bilinear groups, (2) lattices, and (3) quadratic residuosity. As a result of independent interest, we show that an IB-HPS almost immediately yields an Identity-Based Encryption (IBE) scheme which is secure against (small) partial leakage of the target identity’s decryption key. As our main result, we use IB-HPS to construct public-key encryption (and IBE) schemes in the Bounded-Retrieval Model.
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Efficient Constructions of Composable Commitments and Zero-Knowledge Proofs
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Yevgeniy Dodis
Victor Shoup
Proceedings of Advances in Cryptology - CRYPTO 2008, 28th Annual International Cryptology Conference, Santa Barbara, CA, USA, August 17-21, 2008, pp. 515-535