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arXiv:1909.13770 · Lecture notes in computer science

Secure Multi-party Quantum Computation with a Dishonest Majority

Yfke Dulek, Alex B. Grilo, Stacey Jeffery, Christian Majenz, Christian Schaffner

Published Jan 1, 2020• 50 citations
arXivHTMLPDF
DOI
10.1007/978-3-030-45727-3_25

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Universally Composable Multi-Party Computation with an Unreliable Common Reference String.

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Abstract. Universally composable (UC) multi-party computation has been studied in two settings. When a majority of parties are honest, UC multi-party computation is possible without any assumptions. Without a majority of honest parties, UC multi-party computation is impossible in the plain model, but feasibility results have been obtained in various augmented models. The most popular such model posits a common reference string (CRS) available to parties executing the protocol. In either of the above settings, some assumption regarding the protocol execution is made: i.e., that many parties are honest in the first case, or that a legitimately-chosen string is available in the second. If this assumption is incorrect then all security is lost. A natural question is whether it is possible to design protocols secure if either one of these assumptions holds, i.e., a protocol which is secure if either at most s players are dishonest or if up to t> s players are dishonest but the CRS is chosen in the prescribed manner. We show that such protocols exist if and only if s + t < n. 1

•Jan 1, 2007•0 citations
We show how to securely realize any multi-party functionality in a way that preserves security under an a-priori bounded number of concurrent executions, regardless of the number of corrupted parties. Previous protocols for the above task either rely on set-up assumptions such as a Common Reference String, or require an honest majority. Our constructions are in the plain model and rely on standard intractability assumptions (enhanced trapdoor permutations and collision resistant hash functions). Even though our main focus is on feasibility of concurrent multi-party computation we actually obtain a protocol using only a constant number of communication rounds. As a consequence our protocol yields the first construction of constant-round phstand-alone secure multi-party computation with a dishonest majority, proven secure under standard (polynomial-time) hardness assumptions; previous solutions to this task either require logarithmic round-complexity, or subexponential hardness assumptions. The core of our protocol is a novel construction of (concurrently) simulation-sound zero-knowledge protocols, which might be of independent interest. Finally, we extend the framework constructed to give a protocol for secure multi-party (and thus two-party) computation for any number of corrupted parties, which remains secure even when arbitrary subsets of parties concurrently execute the protocol, possibly with interchangeable roles. As far as we know, for the case of two-party or multi-party protocols with a dishonest majority, this is the first positive result for any non-trivial functionality which achieves this property in the plain model.
Abstract. Universally composable (UC) multi-party computation has been studied in two settings. When a majority of parties are honest, UC multi-party computation is possible without any assumptions. Without a majority of honest parties, UC multi-party computation is impossible in the plain model, but feasibility results have been obtained in various augmented models. The most popular such model posits a common reference string (CRS) available to parties executing the protocol. In either of the above settings, some assumption regarding the protocol execution is made: i.e., that many parties are honest in the first case, or that a legitimately-chosen string is available in the second. If this assumption is incorrect then all security is lost. A natural question is whether it is possible to design protocols secure if either one of these assumptions holds, i.e., a protocol which is secure if either at most s players are dishonest or if up to t> s players are dishonest but the CRS is chosen in the prescribed manner. We show that such protocols exist if and only if s + t < n. 1