Efficient zero-knowledge proofs for commitments from learning with errors over rings
Benhamouda F, Krenn S, Lyubashevsky V, Pietrzak KZ. 2015. Efficient zero-knowledge proofs for commitments from learning with errors over rings. 9326, 305–325.
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Author
Benhamouda, Fabrice;
Krenn, Stephan;
Lyubashevsky, Vadim;
Pietrzak, Krzysztof ZISTA 
Department
Series Title
LNCS
Abstract
We extend a commitment scheme based on the learning with errors over rings (RLWE) problem, and present efficient companion zeroknowledge proofs of knowledge. Our scheme maps elements from the ring (or equivalently, n elements from
Publishing Year
Date Published
2015-01-01
Publisher
Springer
Volume
9326
Page
305 - 325
Conference
ESORICS: European Symposium on Research in Computer Security
Conference Location
Vienna, Austria
Conference Date
2015-09-21 – 2015-09-25
IST-REx-ID
Cite this
Benhamouda F, Krenn S, Lyubashevsky V, Pietrzak KZ. Efficient zero-knowledge proofs for commitments from learning with errors over rings. 2015;9326:305-325. doi:10.1007/978-3-319-24174-6_16
Benhamouda, F., Krenn, S., Lyubashevsky, V., & Pietrzak, K. Z. (2015). Efficient zero-knowledge proofs for commitments from learning with errors over rings. Presented at the ESORICS: European Symposium on Research in Computer Security, Vienna, Austria: Springer. https://doi.org/10.1007/978-3-319-24174-6_16
Benhamouda, Fabrice, Stephan Krenn, Vadim Lyubashevsky, and Krzysztof Z Pietrzak. “Efficient Zero-Knowledge Proofs for Commitments from Learning with Errors over Rings.” Lecture Notes in Computer Science. Springer, 2015. https://doi.org/10.1007/978-3-319-24174-6_16.
F. Benhamouda, S. Krenn, V. Lyubashevsky, and K. Z. Pietrzak, “Efficient zero-knowledge proofs for commitments from learning with errors over rings,” vol. 9326. Springer, pp. 305–325, 2015.
Benhamouda F, Krenn S, Lyubashevsky V, Pietrzak KZ. 2015. Efficient zero-knowledge proofs for commitments from learning with errors over rings. 9326, 305–325.
Benhamouda, Fabrice, et al. Efficient Zero-Knowledge Proofs for Commitments from Learning with Errors over Rings. Vol. 9326, Springer, 2015, pp. 305–25, doi:10.1007/978-3-319-24174-6_16.
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