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Tight bounds for shared memory systems accessed by Byzantine processes

机译:拜占庭式进程访问的共享内存系统的紧​​边界

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摘要

We provide efficient constructions and tight bounds for shared memory systems accessed by n processes, up to t of which may exhibit Byzantine failures, in a model previously explored by Malkhi et al.. We show that sticky bits are universal in the Byzantine failure model for n ≥ 3t + 1, an improvement over the previous result requiring n ≥ (2t + 1) (t +1). Our result follows from a new strong consensus construction that uses sticky bits and tolerates t Byzantine failures among n processes for any n ≥ 3t + 1, the best possible bound on n for strong consensus. We also present tight bounds on the efficiency of implementations of strong consensus objects from sticky bits and similar primitive objects.
机译:在先前由Malkhi等人探索的模型中,我们为n个进程访问的共享内存系统提供了有效的构造和严格的界限,其中最多t个可能表现出拜占庭式故障。我们证明了粘滞位在以下情况下是通用的: n≥3t +1,比以前的结果需要n≥(2t +1)(t +1)有所改进。我们的结果来自于一种新的强共识构造,该构造使用粘性位并在n≥3t +1的任何n个过程中容忍n个过程中的t拜占庭式故障,这对于强共识而言可能是n的最佳界限。我们还提出了从粘性位和类似原始对象实现强共识对象的效率的严格界限。

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