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Virtual partition algorithm in a nested transaction environment and its correctness

机译:嵌套事务环境中的虚拟分区算法及其正确性

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In this paper, we present a formal description of the virtual partition algorithm in a nested transaction environment and prove its correctness. We model the virtual partition algorithm in a nested transaction environment using the I/O automaton model. The formal description is used to construct a complete correctness proof that is based on standard assertional techniques and on a natural correctness condition, and takes advantage of the modularity that arises from describing the algorithm as nested transactions. Our presentation and proof treat issues of data replication entirely separately from issues of concurrency control. Moreover, we have identified that the virtual partition algorithm cannot be proven correct in the sense of Goldman's work [ACM Trans. Database Syst. 19(4) (1994) 537] on Gifford's quorum consensus algorithm using the serializability theorem defined by Fekete et al. [Atomic Transactions, Morgan-Kaufmann, USA, 1994]. Thus, we have stated a weaker notion of correctness conditions, which we call the reorder serializability theorem. We have shown that not all classes of replication algorithms can be proven in the way Goldman has presented the proof of Gifford's quorum consensus algorithm. (C) 2001 Elsevier Science Inc. All rights reserved. [References: 28]
机译:在本文中,我们对嵌套事务环境中的虚拟分区算法进行了形式化描述,并证明了其正确性。我们使用I / O自动机模型在嵌套事务环境中对虚拟分区算法进行建模。形式描述用于构建基于标准断言技术和自然正确性条件的完整正确性证明,并利用了将算法描述为嵌套事务而产生的模块化。我们的演示和证明将数据复制问题与并发控制问题完全分开。此外,我们已经确定,就高盛的工作而言,无法证明虚拟分区算法是正确的[ACM Trans。数据库系统。 19(4)(1994)537]中使用Fekete等人定义的可序列化定理,在Gifford仲裁定律共识算法上进行了研究。 [原子交易,美国摩根-考夫曼,1994年]。因此,我们陈述了正确性条件的较弱概念,我们称其为可重排序可序列化定理。我们已经证明,并非所有类别的复制算法都可以用Goldman提出的Gifford仲裁共识算法证明来证明。 (C)2001 Elsevier Science Inc.保留所有权利。 [参考:28]

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