A delay-optimal quorum-based mutual exclusion scheme with fault-tolerance capability

G. Cao, M. Singhal, Yi Deng, N. Rishe, Wei Sun
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引用次数: 15

Abstract

The performance of a mutual exclusion algorithm is measured by the number of messages exchanged per critical section execution and the delay between successive executions of the critical section. There is a message complexity and synchronization delay trade-off in mutual exclusion algorithms. Lamport's (1978) algorithm and Ricart and Agrawal's (1981) algorithm both have a synchronization delay of T, but their message complexity is O(N). Maekawa's (1985) algorithm reduces message complexity to O(/spl radic/N); however, it increases the synchronization delay to 2T. After Maekawa's algorithm, many quorum-based mutual exclusion algorithms have been proposed to reduce message complexity or increase the resiliency to site and communication link failures. Since these algorithms are Maekawa-type algorithms, they also suffer from long synchronization delay 2T. We propose a delay-optimal quorum-based mutual exclusion algorithm which reduces the synchronization delay to T and still has the low message complexity O(K) (K is the size of the quorum, which can be as low as log N). A correctness proof and detailed performance analysis are provided.
一种具有容错能力的时延最优群体互斥方案
互斥算法的性能是通过每次执行关键段交换的消息数量和连续执行关键段之间的延迟来衡量的。互斥算法存在消息复杂性和同步延迟的权衡。Lamport(1978)算法和Ricart and Agrawal(1981)算法的同步延迟均为T,但其消息复杂度均为O(N)。Maekawa(1985)算法将消息复杂度降低到0 (/spl径向/N);但是,它将同步延迟增加到2T。在Maekawa算法之后,人们提出了许多基于群体的互斥算法来降低消息复杂性或增加对站点和通信链路故障的弹性。由于这些算法是前川型算法,它们也有很长的同步延迟2T。我们提出了一种基于延迟最优仲裁的互斥算法,该算法将同步延迟降低到T,并且仍然具有较低的消息复杂度O(K) (K为仲裁的大小,可低至log N)。
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