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On the Communication Surplus Incurred by Faulty Processors

机译:关于处理器故障造成的通信剩余

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We study the impact of faulty processors on the communication cost of distributed algorithms in a message-passing model. The system is synchronous but prone to various kinds of processor failures: crashes, message omissions, (authenticated) Byzantine faults. One of the basic communication tasks, called fault-tolerant gossip, or gossip for short, is to exchange the initial values among all non-faulty processors. In this paper we address the question if there is a gossip algorithm which is both fault-tolerant, fast and communication-efficient? We answer this question in affirmative in the model allowing only crash failures, and in some sense negatively when the other kinds of failures may occur. More precisely, in an execution by n processors when f of them are faulty, each non-faulty processor contributes a constant to the message complexity, each crashed processor contributes θ(f~∈) (ε > 0 could be an arbitrarily small constant independent from n, f but dependent on the algorithm), each omission (or authenticated Byzantine) processor contributes θ(t), and each-even potential-Byzantine failure results in additional θ(n) messages sent.
机译:在消息传递模型中,我们研究了故障处理器对分布式算法的通信成本的影响。系统是同步的,但容易发生各种处理器故障:崩溃,消息遗漏,(经过身份验证的)拜占庭式故障。一种基本的通信任务,称为容错八卦,或简称为八卦,是在所有非故障处理器之间交换初始值。在本文中,我们解决了一个问题,即是否存在既容错又快速且通信效率高的八卦算法?我们在模型中仅允许发生崩溃故障时以肯定的方式回答这个问题,而在某种意义上,当其他类型的故障可能发生时,则回答否定。更准确地说,在n个处理器的执行中,当其中有f个有故障时,每个无故障处理器都会为消息复杂度贡献一个常数,每个崩溃的处理器都会贡献θ(f〜∈)(ε> 0可以是任意小的常数独立变量从n,f,但取决于算法),每个遗漏(或经过身份验证的拜占庭式)处理器都贡献θ(t),每偶数潜在的拜占庭式失败会导致发送额外的θ(​​n)消息。

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