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Selfish Self-Stabilizing Approach to Maximal Independent Sets

机译:最大独立套装自私自独稳定方法

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Given an undirected graph G= ( V, E), S C V is an independent set if no two nodes in S are adjacent to each other. S is a maximal independent set (MIS) if no proper superset of S is also an independent set. We model the problem of finding an MIS in a distributed system as a noncooperative graphical game and propose an algorithmic mechanism design for the problem. We show Nash equilibrium, correctness, and Pareto optimality of the design and then turn the design into a self-stabilizing algorithm running under a synchronous daemon. The convergence property and time complexity of the algorithm is shown. Simulation results indicate that the proposed protocol performs better than previous work in terms of MIS size under various representative types of network topologies.
机译:给定无向图形G =(v,e),如果s中的两个节点彼此相邻,则C V是独立的集。如果没有一个独立的SED,则S是一个最大独立的设置(MIS)。我们将在分布式系统中查找MIS的问题模型作为非自由化图形游戏,并提出了一种解决问题的算法机制设计。我们展示了NASH均衡,正确性和帕累托的设计,然后将设计转换为在同步守护程序下运行的自稳定算法。显示了算法的收敛性和时间复杂度。仿真结果表明,在各种代表性类型的网络拓扑结构下,所提出的协议在MIS规模方面比以前的工作更好。

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