基于并行Bobpp框架的自适应N to P组合求解约束规划问题

Tarek Menouer, B. L. Cun
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引用次数: 8

摘要

为了快速求解约束满足和优化问题,提出了一种基于组合原理的并行化约束规划求解器。组合原理广泛应用于布尔可满足性(SAT)和CP求解的并行化。它基于使用N个计算核对同一问题运行N个搜索策略。每个核心都使用自己的策略来执行与其他核心不同的搜索。响应用户需求的第一个策略会阻止所有其他策略。在通常的组合原则中,与并行机器当前使用的计算核心数量相比,搜索策略的数量是有限的。本文的思想是对同一个CP问题运行N个搜索策略,并使用P个计算核(P > N)调度这些策略。新颖之处在于这N个策略的调度是在不同的计算核之间动态执行的。目标是调整搜索策略的调度,以便于快速找到解决方案的策略。通过求解采用FlatZinc格式建模的CP问题,并在并行Bobpp框架上使用OR-Tools求解器进行求解,说明了该自适应组合求解器所获得的性能。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Adaptive N to P Portfolio for Solving Constraint Programming Problems on Top of the Parallel Bobpp Framework
This paper presents a parallelization of Constraint Programming (CP) solver, based on the portfolio principle, in order to quickly solve constraint satisfaction and optimisation problems. The portfolio principle is widely used in the parallelization of boolean SATisfiability (SAT) and CP solvers. It is based on the running of N search strategies for the same problem using N computing cores. Each core uses its own strategy in order to perform a search that is different form the other ones. The first strategy that responds to the needs of the user stops all other strategies. In the usual portfolio principle, the number of search strategies is limited compared to the current number of the computing cores used by parallel machines. The idea of this article is to run N search strategies for the same CP problem and schedule these strategies using P computing cores (P > N). The novelty is that the scheduling of these N strategies is dynamically performed between the different computing cores. The goal is to adapt the scheduling of the search strategies so as to favour the strategy that finds a solution quickly. The performances obtained with this adaptive portfolio solver are illustrated by solving the CP problems modeled using FlatZinc format and solved using the OR-Tools solver on top of the parallel Bobpp framework.
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