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Search with evolutionary ruin and stochastic rebuild: A theoretic framework and a case study on exam timetabling

机译:通过进化破坏和随机重建进行搜索:一个理论框架和一个关于考试时间表的案例研究

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This paper presents a state transition based formal framework for a new search method, called Evolutionary Ruin and Stochastic Recreate, which tries to learn and adapt to the changing environments during the search process. It improves the performance of the original Ruin and Recreate principle by embedding an additional phase of Evolutionary Ruin to mimic the survival-of-the-fittest mechanism within single solutions. This method executes a cycle of Solution Decomposition, Evolutionary Ruin, Stochastic Recreate and Solution Acceptance until a certain stopping condition is met. The Solution Decomposition phase first uses some problem-specific knowledge to decompose a complete solution into its components and assigns a score to each component. The Evolutionary Ruin phase then employs two evolutionary operators (namely Selection and Mutation) to destroy a certain fraction of the solution, and the next Stochastic Recreate phase repairs the "broken" solution. Last, the Solution Acceptance phase selects a specific strategy to determine the probability of accepting the newly generated solution. Hence, optimisation is achieved by an iterative process of component evaluation, solution disruption and stochastic constructive repair. From the state transitions point of view, this paper presents a probabilistic model and implements a Markov chain analysis on some theoretical properties of the approach. Unlike the theoretical work on genetic algorithm and simulated annealing which are based on state transitions within the space of complete assignments, our model is based on state transitions within the space of partial assignments. The exam timetabling problems are used to test the performance in solving real-world hard problems. (C) 2014 Published by Elsevier B.V.
机译:本文提出了一种基于状态转换的形式框架,该框架用于一种新的搜索方法,称为演化废墟和随机重现,该方法试图学习并适应搜索过程中不断变化的环境。它通过嵌入演化遗迹的附加阶段来模拟单个解决方案中的适者生存机制,从而提高了原始遗迹和重新创建原理的性能。此方法执行“解决方案分解”,“演化废墟”,“随机重建”和“解决方案接受”的循环,直到满足特定停止条件为止。解决方案分解阶段首先使用一些特定于问题的知识将完整的解决方案分解为其组件,并为每个组件分配分数。然后,演化废墟阶段使用两个演化运算符(即选择和变异)来破坏解决方案的特定部分,而下一个随机重现阶段将修复“破碎”的解决方案。最后,解决方案接受阶段选择一种特定的策略来确定接受新生成的解决方案的可能性。因此,通过组件评估,解决方案中断和随机构造性维修的迭代过程可以实现优化。从状态转换的角度来看,本文提出了一种概率模型,并对该方法的一些理论特性进行了马尔可夫链分析。与基于遗传算法和模拟退火的理论工作基于完全分配空间内的状态转换不同,我们的模型基于部分分配空间内的状态转换。考试时间表问题用于测试解决实际难题的性能。 (C)2014由Elsevier B.V.发布

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