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Always be Two Steps Ahead of Your Enemy

机译:永远是你的敌人前面的两个步骤

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摘要

We investigate the maintenance of overlay networks under massive churn where an adversary may churn a constant fraction an of nodes over the course of O(log(n)) rounds. In particular, the adversary has an almost up-to-date information of the network topology as it can observe an only slightly outdated topology that is at least 2 rounds old. Other than that, we only have the provably minimal restriction that new nodes can only join the network via nodes that have taken part in the network for at least one round. Our contributions are as follows: First, we show that it is impossible to maintain a connected topology if the adversary has up-to-date information about the nodes' connections. As our main result, we present an algorithm that constructs a new overlay — completely independent of all previous overlays — every 2 rounds. Furthermore, each node sends and receives only O(log^3(n)) messages in each round. As part of our solution, we propose the Linearized DeBruijn Swarm (LDS), a highly churn resistant overlay, which will be maintained by the algorithm. However, our approaches can be transferred to a variety of classical P2P topologies where nodes are mapped into the [0, 1)-interval.
机译:我们调查在大规模潮流下的覆盖网络的维护,其中对手可以在O(日志(n))圆的过程中搅拌一个节点的恒定分数。特别是,对手拥有网络拓扑的几乎最新信息,因为它可以观察到至少2轮旧的略微过时的拓扑。除此之外,我们只有可怕的最小限制,即新节点只能通过在网络中占据至少一轮的节点来连接网络。我们的贡献如下:首先,如果对手有关节点连接的最新信息,我们认为不可能维护连接的拓扑。作为我们的主要结果,我们提出了一种构建新覆盖层的算法 - 完全独立于所有先前的覆盖 - 每2轮。此外,每个节点在每轮中仅发送和接收O(日志^ 3(n))消息。作为我们解决方案的一部分,我们提出了线性化的DeBruijn群(LDS),这是一种高温抗拒覆盖物,其将由算法维持。但是,我们的方法可以转移到各种经典P2P拓扑,其中节点映射到[0,1) - interval中。

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