利用遗传算法解决排课问题

MlLENA Karova
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引用次数: 21

摘要

本文介绍了可以应用于不同调度和排班问题的技术。这些问题被描述为约束满足问题。求解方法采用遗传算法最小化约束违反的总惩罚。实现了编码、遗传算子和适应度评价。为了解决这个问题,遗传算法维护一个染色体群,每个染色体代表一个可能的解决方案(时间表)。在每一代中,一个新的染色体群都是用老一代中最适合的染色体的碎片产生的。应用遗传算法解决问题的主要任务是:将解编码为染色体;建立适应度评价函数;选择遗传算子和运行参数。遗传算法包括以下功能:初始化、求值、选择、交叉、变异、创建新种群。我们的遗传算法提出了一个由多个元组组成的解决方案,每个元组对应一个类。对排课约束进行了分类:一元约束、二元约束;k-nary约束。适应度函数是代价函数和惩罚函数的线性组合。目标是满足所有约束条件。我们使用约束传播方法。有实验结果。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Solving timetabling problems using genetic algorithms
The paper describes techniques that can be applied to a different scheduling and timetabling problems. The problems are characterized as constraints satisfaction problems. The solution methodology uses genetic algorithms to minimize the total penalty for constraint violation. Encoding, genetic operators and fitness evaluation are implemented. To solve this problem, a genetic algorithm maintains a population of chromosomes, each of which represents a possible solution (timetable). In every generation, a new population of chromosomes is created using bits and pieces of the fittest of the old generation. The main tasks of applying a genetic algorithm to solve a problem are: encoding the solution as chromosomes; developing a fitness evaluation function; choosing genetic operators and run parameters. The genetic algorithm includes the following functions: initialize, evaluate, select, crossover, mutate, create new population. Our genetic algorithm proposes a solution which consists of a number of tuples, one for each class. The timetabling constraints are classified: unary constraints, binary constraints; k-nary constraints. The fitness function is a linear combination of a cost function and a penalty function. The goal is that all constraints be satisfied. We use a constraint propagation approach. There are experimental results.
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