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Efficient interval partitioning—Local search collaboration for constraint satisfaction

机译:高效的间隔分区-本地搜索协作以实现约束

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摘要

In this article, a cooperative solution methodology that integrates interval partitioning (IP) algorithms with a local search, feasible sequential quadratic programming (FSQP), is presented as a technique to enhance the solving of continuous constraint satisfaction problems (continuous CSP). FSQP is invoked using a special search tree management system developed to increase search efficiency in finding feasible solutions. In this framework, we introduce a new symbolic method for selecting the subdivision directions that targets immediate reduction of the uncertainty related to constraint infeasibility in child boxes. This subdivision method is compared against two previously established partitioning rules (also parallelized in a similar manner) used in the interval literature and shown to improve the efficiency of IP. Further, the proposed tree management system is compared with tree management approaches that are classically used in IP. The whole method is compared with published results of established symbolic-numeric methods for solving CSP on a number of state-of-the-art benchmarks.
机译:在本文中,提出了一种协作解决方案方法,该方法将区间划分(IP)算法与本地搜索相结合,并提出了可行的顺序二次规划(FSQP),作为一种增强解决连续约束满足问题(continuous CSP)的技术。 FSQP是使用特殊的搜索树管理系统调用的,该系统的开发旨在提高查找可行解决方案的搜索效率。在此框架中,我们引入了一种新的符号化方法来选择细分方向,该方法旨在立即减少与子框中约束不可行相关的不确定性。将该细分方法与间隔文献中使用的两个先前建立的划分规则(也以类似方式并行化)进行了比较,结果表明该划分规则可以提高IP的效率。此外,将提出的树管理系统与IP中经典使用的树管理方法进行了比较。将整个方法与已发布的用于解决CSP的符号-数字方法的结果进行了比较,这些方法基于许多最新的基准。

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