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Self-stabilizing Asynchronous Phase Synchronization in General Graphs

机译:一般图中的自稳定异步相位同步

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摘要

The phase synchronization problem requires each node to infinitely transfer from one phase to the next one under the restriction that at most two consecutive phases can appear among all nodes. In this paper, we propose a self-stabilizing algorithm under the parallel execution model to solve this problem for semi-uniform systems of general graph topologies. The proposed algorithm is memory-efficient; its space complexity per node is O(log Δ + log K) bits, where Δ is the maximum degree of the system and K > 1 is the number of phases.
机译:相位同步问题要求每个节点在所有节点之间最多可以出现两个连续相位的限制下,从一个相位无限转移到下一相位。在本文中,我们提出了一种在并行执行模型下的自稳定算法,以解决一般图形拓扑的半均匀系统的这一问题。所提出的算法具有存储效率。其每个节点的空间复杂度为O(logΔ+ log K)位,其中Δ是系统的最大程度,K> 1是相数。

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