分布式共享内存对Lamport面包房互斥算法的一致性要求

J. Brzeziński, D. Wawrzyniak
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引用次数: 2

摘要

众所周知,如果使用物理共享内存作为进程之间的通信设施,那么Lamport的面包房算法对于n个进程的互斥是正确的。在复制分布式共享内存(DSM)系统中可用的较弱一致性模型(例如因果、处理器、PRAM)的应用,由于可能的性能改进而具有吸引力,可能意味着算法不正确。它提出了一致性要求问题,即寻找足以保证算法正确性的弱一致性模型的问题。本文考虑了分布式共享内存中n进程互斥的Lamport的Bakery算法的一致性要求,并证明了该算法是正确的,该一致性模型是由顺序一致性和最弱的一致性模型之一PRAM组合而成的,没有显式同步。这种组合是通过在共享位置上指定写操作的一致性模型来实现的。
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Consistency requirements of distributed shared memory for Lamport's bakery algorithm for mutual exclusion
As is well known Lamport's Bakery algorithm for mutual exclusion of n processes is correct if a physically shared memory is used as the communication facility between processes. An application of weaker consistency models (e.g. causal, processor, PRAM), available in replicated distributed shared memory (DSM) systems appealing due to possible performance improvement may imply incorrectness of the algorithm. It raises consistency requirement problem, a problem of finding weaker consistency models of DSM that is sufficient for the algorithm correctness. In this paper, consistency requirements of distributed shared memory for Lamport's Bakery algorithm for mutual exclusion of n processes are considered It is proven that the algorithm is correct with a consistency model resulting from a combination of sequential consistency and one of the weakest consistency models, PRAM, without explicit synchronisation. The combination is achieved by specifying the consistency model with write operations on shared locations.
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