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How Efficient Can Gossip Be? (On the Cost of Resilient Information Exchange)

机译:八卦有多有效? (关于弹性信息交换的成本)

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Gossip, also known as epidemic dissemination, is becoming an increasingly popular technique in distributed systems. Yet, it has remained a partially open question: how robust are such protocols? We consider a natural extension of the random phone-call model (introduced by Karp et al. [1]), and we analyze two different notions of robustness: the ability to tolerate adaptive failures, and the ability to tolerate oblivious failures. For adaptive failures, we present a new gossip protocol, TrickleGossip, which achieves near-optimal O(n log~3 n) message complexity. To the best of our knowledge, this is the first epidemic-style protocol that can tolerate adaptive failures. We also show a direct relation between resilience and message complexity, demonstrating that gossip protocols which tolerate a large number of adaptive failures need to use a super-linear number of messages with high probability. For oblivious failures, we present a new gossip protocol, CoordinatedGossip, that achieves optimal O(n) message complexity. This protocol makes novel use of the universe reduction technique to limit the message complexity.
机译:八卦(也称为流行病传播)正在成为分布式系统中越来越流行的技术。但是,这仍然是一个尚待解决的问题:此类协议的健壮性如何?我们考虑随机电话模型的自然扩展(由Karp等人[1]引入),并且我们分析了鲁棒性的两个不同概念:容忍自适应故障的能力和容忍遗忘故障的能力。对于自适应故障,我们提出了一种新的八卦协议TrickleGossip,该协议实现了接近最优的O(n log〜3 n)消息复杂度。据我们所知,这是第一个可以容忍自适应故障的流行型协议。我们还展示了弹性和消息复杂性之间的直接关系,这说明了能够容忍大量自适应故障的八卦协议需要以高概率使用超线性消息。对于遗忘的故障,我们提出了一种新的八卦协议CoordinatedGossip,该协议可以实现最佳的O(n)消息复杂度。该协议利用了Universe简化技术来限制消息的复杂性。

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