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On diffusing updates in a Byzantine environment

机译:关于在拜占庭环境中分发更新

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We study how to efficiently diffuse updates to a large distributed system of data replicas, some of which may exhibit arbitrary (Byzantine) failures. We assume that strictly fewer than t replicas fail, and that each update is initially received by at least t correct replicas. The goal is to diffuse each update to all correct replicas while ensuring that correct replicas accept no updates generated spuriously by faulty replicas. To achieve reliable diffusion, each correct replica accepts an update only after receiving it from at least t others. We provide the first analysis of epidemic-style protocols for such environments. This analysis is fundamentally different from known analyses for the benign case due to our treatment of fully Byzantine failure-which, among other things, precludes the use of digital signatures for authenticating forwarded updates. We propose two epidemic-style diffusion algorithms and two measures that characterize the efficiency of diffusion algorithms in general. We characterize both of our algorithms according to these measures, and also prove lower bounds with regards to these measures that show that our algorithms are close to optimal.
机译:我们研究如何有效地将更新分散到大型的数据副本分布式系统中,其中某些副本可能会出现任意(拜占庭式)故障。我们假设失败的副本数严格少于t,并且每个更新最初至少由t个正确的副本接收。目标是将每个更新分散到所有正确的副本,同时确保正确的副本不接受由错误副本虚假生成的更新。为了实现可靠的扩散,每个正确的副本仅在至少收到其他副本之后才接受更新。我们提供了针对此类环境的流行病类型协议的首次分析。由于我们对完全拜占庭式故障进行了处理,因此该分析与针对良性案例的已知分析从根本上有所不同-除其他事项外,这不包括使用数字签名来验证转发的更新。我们提出了两种流行型扩散算法和两种可以概括地描述扩散算法效率的措施。我们根据这些度量来表征这两种算法,并针对这些度量证明下界,这表明我们的算法已接近最优。

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