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Optimality in Asynchronous Contract Signing Protocols

机译:异步合同签名协议中的最优性

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Garay et alter prove that for the multi-party contract signing with n participants, at least n rounds are necessary. To date, the best solution is Baum-Waidner's scheme, with t+2 rounds (where t is the number of dishonest signatories, so with t-n-1, the number of rounds is n+1). Here, we propose an optimal solution with exactly n rounds. On the other hand, Pfitzmann et alter state that "there is no asynchronous optimistic contract signing scheme with three messages in the optimistic case". However, it seems that Ferrer et alter invalidate the previous theorem with a counterexample, presenting an asynchronous protocol with only three messages. In this paper, we clarify this apparent contradiction.
机译:Garay等人证明,对于与n个参与者签署多方合同,至少需要n轮。迄今为止,最好的解决方案是Baum-Waidner方案,进行t + 2轮(其中t是不诚实签署方的数量,因此对于t-n-1,轮数为n + 1)。在这里,我们提出了一个精确的n轮的最优解。另一方面,Pfitzmann等人指出“在乐观的情况下,不存在带有三个消息的异步乐观合同签署方案”。但是,似乎Ferrer等人用一个反例使先前的定理无效,提出了仅包含三个消息的异步协议。在本文中,我们澄清了这一明显的矛盾。

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