CryptoDB
Round-Optimal Black-Box Protocol Compilers
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| Presentation: | Slides |
| Conference: | EUROCRYPT 2022 |
| Abstract: | We give black-box, round-optimal protocol compilers from semi-honest security to malicious security in the Random Oracle Model (ROM) and in the 1-out-2 OT correlations model. We use our compilers to obtain the following results: \begin{itemize} \item A two-round, two-party protocol secure against malicious adversaries in the random oracle model making black-box use of a two-round semi-honest secure protocol. Prior to our work, such a result was not known even considering special functionalities such as a two-round oblivious transfer. This result also implies the first constructions of two-round malicious (batch) OT/OLE in the random oracle model based on the black-box use of two-round semi-honest (batch) OT/OLE. \item A three-round multiparty secure computation protocol in the random oracle model secure against malicious adversaries that is based on the black-box use of two-round semi-honest OT. This protocol matches a known round complexity lower bound due to Applebaum et al. (ITCS'20) and is based on a minimal cryptographic hardness assumption. \item A two-round, multiparty secure computation protocol in the $1$-out-of-$2$ OT correlations model that is secure against malicious adversaries and makes black-box use of cryptography. This gives new round-optimal protocols for computing arithmetic branching programs that are statistically secure and makes black-box use of the underlying field. \end{itemize} As a contribution of independent interest, we provide a new variant of the IPS compiler (Ishai, Prabhakaran and Sahai, Crypto 2008) in the two-round setting, where we relax requirements on the IPS ``inner protocol'' by strengthening the ``outer protocol''. |
Video from EUROCRYPT 2022
BibTeX
@inproceedings{eurocrypt-2022-31857,
title={Round-Optimal Black-Box Protocol Compilers},
publisher={Springer-Verlag},
author={Yuval Ishai and Dakshita Khurana and Amit Sahai and Akshayaram Srinivasan},
year=2022
}