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Hybrid particle swarm optimization transplanted into a hyper-heuristic structure for solving examination timetabling problem

机译:混合粒子群优化算法移植到超启发式结构中以解决考试时间表问题

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Examination timetabling is a discrete, multi-objective and combinatorial optimization problem which tends to be solved with a cooperation of stochastic search approaches such as evolutionary algorithms (EAs) and heuristic methods such as sequential graph coloring heuristics. This research investigates the use of discrete particle swarm optimization (DPSO) for solving examination timetabling problem. A combination of mutation, specialist recombination operator and graph coloring heuristics are used to update position of particles in the DPSO. A new local search method, called two staged hill climbing, is proposed and is utilized to hybridize the DPSO algorithm. Three structures for the DPSO and three strategies to hybridize it are proposed. On one hand, since the proposed DPSO algorithms such as hyper-heuristics methods employ a strategy to manage a set of constructive low-level heuristics, they can be classified as hyper-heuristic systems and, on the other hand, the DPSO is a stochastic global optimization method from class of EAs. The proposed algorithms are tested on a set of Carter benchmark problems to set the parameters of algorithms and also to compare different methods. The obtained results demonstrate that the proposed hill climbing local search, in spite of its simplicity, has a better performance than original hill climbing method. Among different graph coloring heuristics, those of algorithms which employ the saturation degree heuristic lead to the better results. Also among different proposed algorithms, the first structure of DPSO and third strategy of hybridizing obtain a better performance than the other structures and strategies. In a later part of the comparative experiment, performance comparisons of the proposed algorithms with some other hyper-heuristic and EA methods are done. The obtained results confirm that the proposed hybrid algorithm has a better, or at least comparable, performance than other hyper-heuristic systems. Also it obtains the best results among hyper-heuristic systems on some problems. Also in comparison of other EAs, it has a completely comparable performance.
机译:考试时间表是一个离散的,多目标的,组合的优化问题,往往需要结合随机搜索方法(例如进化算法(EA))和启发式方法(例如顺序图着色启发式方法)来解决。这项研究调查使用离散粒子群优化(DPSO)解决考试时间表问题。突变,专家重组算子和图形着色试探法的组合用于更新粒子在DPSO中的位置。提出了一种新的局部搜索方法,称为两阶段爬山,并将其与DPSO算法混合使用。提出了DPSO的三种结构以及与之杂交的三种策略。一方面,由于提议的DPSO算法(例如超启发式方法)采用一种策略来管理一组建设性的低级启发式算法,因此可以将它们分类为超启发式系统,另一方面,DPSO是随机的EA类的全局优化方法。在一组卡特基准问题上对提出的算法进行了测试,以设置算法的参数并比较不同的方法。获得的结果表明,提出的爬山局部搜索尽管简单,但比原始的爬山方法具有更好的性能。在不同的图形着色试探法中,采用饱和度试探法的算法可以得到更好的结果。同样在提出的不同算法中,DPSO的第一种结构和杂交的第三种策略比其他结构和策略获得了更好的性能。在比较实验的后半部分,对提出的算法与其他一些超启发式和EA方法的性能进行了比较。获得的结果证实,所提出的混合算法具有比其他超启发式系统更好的性能,或至少具有可比性。在某些问题上,它也能在超启发式系统中获得最佳结果。此外,与其他EA相比,它具有完全可比的性能。

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