基于延迟接受的超启发式跨域启发式搜索

Warren G. Jackson, E. Özcan, J. Drake
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引用次数: 25

摘要

超启发式是一种高级搜索方法,用于寻找现实世界中困难的优化问题的解决方案。超启发式与许多传统的优化技术不同,因为它们在低级启发式的搜索空间上操作,而不是直接在潜在解决方案的搜索空间上操作。传统的迭代选择超启发式算法依赖于两个核心组件,一个是选择在给定点应用启发式算法的方法,另一个是决定是否接受启发式应用结果的方法。提高搜索方法的通用性水平是超启发式研究的一个关键目标。许多现有的选择超启发式使用复杂的接受标准,这需要特定于问题的专业知识来控制各种参数。这种超启发式通常不够通用,无法在各种问题领域取得成功。延迟接受是一种简单但功能强大的局部搜索方法,它只有一个参数需要控制。本文的贡献是双重的。首先,我们将测试一组低级启发式对延迟接受超启发式框架下简单随机选择机制性能的影响。其次,我们将引入一类新的基于轮盘赌轮选择的启发式选择方法,并将其与延迟接受接受标准相结合。这些超启发式的性能将在六个基准问题领域与文献中的许多方法进行比较。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Late acceptance-based selection hyper-heuristics for cross-domain heuristic search
Hyper-heuristics are high-level search methodologies used to find solutions to difficult real-world optimisation problems. Hyper-heuristics differ from many traditional optimisation techniques as they operate on a search space of low-level heuristics, rather than directly on a search space of potential solutions. A traditional iterative selection hyper-heuristic relies on two core components, a method for selecting a heuristic to apply at a given point and a method to decide whether or not to accept the result of the heuristic application. Raising the level of generality at which search methods operate is a key goal in hyper-heuristic research. Many existing selection hyper-heuristics make use of complex acceptance criteria which require problem specific expertise in controlling the various parameters. Such hyper-heuristics are often not general enough to be successful in a variety of problem domains. Late Acceptance is a simple yet powerful local search method which has only a single parameter to control. The contributions of this paper are twofold. Firstly, we will test the effect of the set of low-level heuristics on the performance of a simple stochastic selection mechanism within a Late Acceptance hyper-heuristic framework. Secondly, we will introduce a new class of heuristic selection methods based on roulette wheel selection and combine them with Late Acceptance acceptance criteria. The performance of these hyper-heuristics will be compared to a number of methods from the literature over six benchmark problem domains.
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