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Concurrent maintenance of rings

机译:环的同时维护

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A central problem for structured peer-to-peer networks is topology maintenance, that is, how to properly update neighbor variables when nodes join or leave the network, possibly concurrently. In this paper, we consider the maintenance of the ring topology, the basis of several peer-to-peer networks, in the fault-free environment. We design, and prove the correctness of, protocols that maintain a bidirectional ring under both joins and leaves. Our protocols update neighbor variables once a membership change occurs. We prove the correctness of our protocols using an assertional proof method, that is, we first identify a global invariant for a protocol and then show that every action of the protocol preserves the invariant. Our protocols are simple and our proofs are rigorous and explicit.
机译:结构化对等网络的一个中心问题是拓扑维护,即拓扑结构,即当节点可能同时并发加入或离开网络时,如何正确更新邻居变量。在本文中,我们考虑了在无故障环境中环形拓扑的维护,环形拓扑是几个对等网络的基础。我们设计并证明在连接和离开下均保持双向环的协议的正确性。一旦成员资格发生更改,我们的协议就会更新邻居变量。我们使用断言证明方法证明协议的正确性,也就是说,我们首先确定协议的全局不变性,然后证明协议的每个动作都会保留不变性。我们的协议很简单,我们的证明是严格而明确的。

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