位置感知分配方案

Bruhathi Sundarmurthy, Paraschos Koutris, J. Naughton
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引用次数: 0

摘要

并行查询处理的瓶颈之一是在集群中跨节点变换数据的成本。理想情况下,给定跨节点和查询的数据分布,我们希望通过仅执行本地计算而不执行通信来执行查询:在这种情况下,查询被称为相对于数据分布的并行校正。先前的工作研究了在分布方案无关的情况下的连接查询的这个问题,即每个元组的位置仅取决于元组而独立于实例。在这项工作中,我们证明了遗忘方案具有基本的理论局限性,并开始了对位置感知的分配方案的正式研究。我们特别关注了一类被称为共同哈希分布方案的分布方案,它广泛应用于并行系统。在共同哈希分区中,一些表最初是散列的,其余的表是共存的,以便始终满足连接条件。给定一个共哈希分布方案,我们正式研究了决定各种理想属性的复杂性,包括遗忘和冗余。然后,对于给定的联合查询和共同哈希方案,我们确定了判断查询是否并行正确的计算复杂度。我们还探讨了一种更强的正确性概念,称为并行不联合正确性(parallel disjoint correctness),它保证查询结果将跨节点不联合分区,也就是说,没有重复的结果。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Locality-Aware Distribution Schemes
One of the bottlenecks in parallel query processing is the cost of shuffling data across nodes in a cluster. Ideally, given a distribution of the data across the nodes and a query, we want to execute the query by performing only local computation and no communication: in this case, the query is called parallel-correct with respect to the data distribution. Previous work studied this problem for Conjunctive Queries in the case where the distribution scheme is oblivious, i.e., the location of each tuple depends only on the tuple and is independent of the instance. In this work, we show that oblivious schemes have a fundamental theoretical limitation, and initiate the formal study of distribution schemes that are locality-aware. In particular, we focus on a class of distribution schemes called co-hash distribution schemes, which are widely used in parallel systems. In co-hash partitioning, some tables are initially hashed, and the remaining tables are co-located so that a join condition is always satisfied. Given a co-hash distribution scheme, we formally study the complexity of deciding various desirable properties, including obliviousness and redundancy. Then, for a given Conjunctive Query and co-hash scheme, we determine the computational complexity of deciding whether the query is parallel-correct. We also explore a stronger notion of correctness, called parallel disjoint correctness, which guarantees that the query result will be disjointly partitioned across nodes, i.e., there is no duplication of results.
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