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Towards a universal approach for the finite departure problem in overlay networks *

机译:寻求覆盖网络中有限偏离问题的通用方法*

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A fundamental problem for overlay networks is to safely exclude leaving nodes, i.e., nodes requesting to leave the network are excluded without affecting connectivity. There are numerous studies for safe node exclusion if the overlay is in a well-defined state, but almost no formal results for the self-stabilizing case. We study this problem in two variants: the Finite Departure Problem (FDP) and the Finite Steep Problem (FSP). In the FDP leaving nodes have to irrevocably decide when it is safe to leave the network, whereas in the FSP, this leaving decision does not have to be final: the nodes may resume computation when woken up by an incoming message. We present self-stabilizing protocols for both problems that can be combined with a large class of overlay networks in order to guarantee safe exclusion for leaving nodes from any initial state while operating normal for staying nodes.
机译:覆盖网络的基本问题是安全地排除离开节点,即,在不影响连接性的情况下排除了请求离开网络的节点。如果覆盖层处于定义良好的状态,则有许多关于安全节点排除的研究,但对于自稳定情况几乎没有正式的结果。我们用两种变体研究此问题:有限离境问题(FDP)和有限陡峭问题(FSP)。在FDP中,离开节点必须不可撤消地决定何时安全离开网络,而在FSP中,这种离开决定不必是最终的:当节点被传入消息唤醒时,它们可以恢复计算。我们提出了针对这两个问题的自稳定协议,这些协议可以与大量覆盖网络结合使用,以确保安全排除以使节点从任何初始状态离开,而对其余节点正常运行。

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