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Multi-Objective Cost Function Optimization Using Artificial Bee Colony Algorithm With Enhanced Local Search for Course Scheduling Problem

机译:利用人工成本函数优化利用增强本地搜索课程调度问题的优化

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In this study, local search ability of artificial bee colony algorithm (ABC) is improved for multi-objective cost function optimization and the proposed approach is applied to course scheduling problem. When considered in large scale, the course scheduling with lots of constraints turns into a problem that cannot be solved in polynomial time. This type of problems could only be solved by optimization algorithms. In this study, optimization of each objective function in multi-objective cost function is considered as a local solution and thus, the solution is assumed to be composed of a group of local solutions. The local search ability of bees is improved by sending more bees to worse local solutions of better solutions. According to this approach, two types of fitness functions, namely global and local fitness functions, are considered. Global fitness function is modeled as an increasing function as the mean-square error of local fitness values decreases, based on an approach in which bees pay more visits to poor local solutions. Thus, solutions having all local solutions synchronously better are prioritized throughout the solution space. Proposed approach is tested for course scheduling problem of Faculty of Engineering Departments in Mersin University. Experimental results show that proposed approach is more successful than standard ABC approach.
机译:在这项研究中,为多目标成本函数优化提高了人造群菌落算法(ABC)的局部搜索能力,并且所提出的方法应用于课程调度问题。当大规模考虑时,使用大量约束的课程调度变为在多项式时间中无法解决的问题。这种类型的问题只能通过优化算法来解决。在本研究中,在多目标成本函数中的每个目标函数的优化被认为是本地解决方案,因此假设解决方案由一组本地解决方案组成。通过发送更多蜜蜂来提高蜜蜂的本地搜索能力,以更糟糕的解决方案的局部解决方案。根据这种方法,考虑了两种类型的健身功能,即全局和局部健身功能。全局健身函数被建模为越来越多的功能,因为当地适应值的平均方差减少,基于蜜蜂支付对当地解决方案的差的方法。因此,在整个溶液空间中优先考虑具有所有局部溶液的解决方案。拟议的方法是在Mersin大学工程部门学院的课程调度问题进行了测试。实验结果表明,提出的方法比标准ABC方法更成功。

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