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Efficient robust secret sharing from expander graphs

机译:从扩展器图中有效的强大秘密共享

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摘要

AbstractThreshold secret sharing allows a dealer to share a secret amongnplayers so that any coalition oftplayers learns nothing about the secret, but anyt+1 players can reconstruct the secret in its entirety. Robust secret sharing (RSS) provides the additional guarantee that even iftmalicious players mangle their shares, they cannot cause the honest players to reconstruct an incorrect secret. In this work, we construct a simple RSS protocol fort=12−ğœ–n$t = left ({ rac {1}{2} - epsilon }ight )n$that achieves logarithmic overhead in terms of share size and simultaneously allows efficient reconstruction. Our shares size increases by an additive term ofO(κ+logn)$mathcal {O}(kappa + log n)$, and reconstruction succeeds except with probability at most 2−κ. Previous efficient RSS protocols like that of Rabin and Ben-Or (STOC ’89) and Cevallos et al. (Eurocrypt ’12) use MACs to allow each player to check the shares of each other player in the protocol. These checks provide robustness, but require significant overhead in share size. Our construction identifies thenplayers as nodes in an expander graph, each player only checks its neighbors in the expander graph.
机译: <标题>抽象 <帕拉>阈值秘密共享允许经销商共享<重点类型=“斜体”> n < /重点>球员,以便任何<重点类型=“斜体”> T 玩家都没有关于秘密学会的,但任何<重点类型=“斜体”> T +1播放器都可以重建整体秘密。强大的秘密共享(RSS)提供了额外的保证,即使<重点类型=“斜体”> T 恶意玩家打破他们的股票,他们不能导致诚实的球员重建错误的秘密。在这项工作中,我们为 t = < / mo> 1 2 Â' ğœ - n $ t = left({ frac {1} {2} - epsilon} over)n $ 在分享方面实现了对数开销尺寸和同时允许有效的重建。我们的股票大小由 < mi>Î/ mi> + log n $ mathcal {o}( kappa + log n)$ ,并且重建成功除外概率最多2 <上标>Â<重点类型=“斜体” >îº 。以前高效的RSS协议,如Rabin和Ben-or(STOCâ€89)和Cevallos等人。 (Eurocrypt“12)使用MAC允许每个玩家在协议中检查彼此播放器的股票。这些检查提供了稳健性,但在份额大小中需要显着的开销。我们的施工识别<重点类型=“斜体”> n 播放器作为扩展器图中的节点,每个玩家只检查扩展器图中的邻居。

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