基于多种群的自适应引力搜索算法求解考试时间表安排问题

Antonius Bima Murti Wijaya, Febe Maedjaja
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引用次数: 2

摘要

由于时刻表调度是一个离散的NP-Hard问题,因此用启发式方法求解是一个复杂的问题。引力搜索算法(gravity Search Algorithm, GSA)的主要目标是解决连续问题,只要它可以用数学方程来定义,但它也有解决离散问题的潜力。为了扩大考试排课问题的搜索空间,本研究展示了GSA对包含多个种群的离散环境的适应性。每个种群的最佳解决方案将被注入到每个种群中,以产生额外的潜在成员。该适应策略可以应用于考试时间表调度问题,从而提高了适应度值。多种群策略通过提供其他种群的潜在解来帮助适应度因子的发展,从而避免了局部最优解的陷阱。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Adapted Gravitational Search Algorithm Using Multiple Populations to Solve Exam Timetable Scheduling Problems
Since timetable scheduling is a discrete NP-Hard problem, it becomes a complicated case to be solved by a heuristic approach. Gravitational Search Algorithm (GSA) was developed with the main objective to solve a continuous problem as long as it could be defined in a mathematical equation, and yet it has the potential to solve a discrete problem. This research shows the adaptation of GSA for a discrete environment involving multiple populations in GSA in order to enlarge the searching space in exam timetable scheduling problems. Every best solution from each population will be injected to each population to give additional potential members. The adaptation strategy could be implemented in an exam timetable scheduling problem, resulting in an improved value of fitness. The multiple populations strategy helps the development of fitness factor by providing potential solutions from other populations, thus escaping the trap of local optimum solutions.
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