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Communication-Efficient Signature-Free Asynchronous Byzantine Agreement

机译:通信高效的签名异步异步拜占庭协议

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In this work, we focus on the problem of byzantine agreement (BA), in which $n$ distributed processors seek to reach an agreement on an $ell$-bit value, but up to $t$ processors might be corrupted by a Byzantine adversary and act as dishonest nodes. In particular, we consider the communication-efficient BA in an asynchronous setting, where the network communication might have arbitrarily time delay. The primary challenge of designing the BA protocol in this setting is that we need to handle both the message delay from honest nodes and the Byzantine behavior from dishonest nodes simultaneously. In this work we propose a new signature-free asynchronous byzantine agreement (ABA) protocol, which achieves the optimal communication complexity of $O(nell)$ when $ellgeq tlog t$, given $ngeq 5t+1$. A protocol is said to be signature-free if the protocol design does not depend on the cryptographic machinery such as hashing and signature. To the best of our knowledge, this is the first signature-free ABA protocol that achieves the optimal communication complexity of $O(nell)$ when $ell$ is almost linearly scaled with $t$.
机译:在这项工作中,我们专注于拜占庭协议(BA)的问题,其中 $ n $ 分布式处理器寻求达成协议 $ ell $ - 贝格值,但最多 $ t $ 处理器可能被拜占庭对手损坏,并充当不诚实节点。特别地,我们考虑异步设置中的通信高效BA,网络通信可能具有任意时间延迟。在此设置中设计BA协议的主要挑战是,我们需要同时处理来自诚实节点的消息延迟和来自不诚实节点的拜占庭式行为。在这项工作中,我们提出了一种自由签名的异步拜占庭协议(ABA)协议,这实现了最佳的通信复杂性 $ o(n ell) $ 什么时候 $ ell geq t log t $ 给定 $ n geq 5t + 1 $ 。如果协议设计不依赖于散列和签名等加密机械,则据说协议是无签名的。据我们所知,这是第一个签名的ABA协议,实现了最佳的通信复杂性 $ o(n ell) $ 什么时候 $ ell $ 几乎线性缩放 $ t $

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