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A decomposition based memetic algorithm for multi-objective vehicle routing problem with time windows

机译:具有时间窗的多目标车辆路径问题的基于分解的模因算法

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Multi-objective evolutionary algorithm based on decomposition (MOEA/D) provides an excellent algorithmic framework for solving multi-objective optimization problems. It decomposes a target problem into a set of scalar sub-problems and optimizes them simultaneously. Due to its simplicity and outstanding performance, MOEA/D has been widely studied and applied. However, for solving the multi-objective vehicle routing problem with time windows (MO-VRPTW), MOEA/D faces a difficulty that many sub-problems have duplicated best solutions. It is well-known that MO-VRPTW is a challenging problem and has very few Pareto optimal solutions. To address this problem, a novel selection operator is designed in this work to enhance the original MOEA/D for dealing with MO-VRPTW. Moreover, three local search methods are introduced into the enhanced algorithm. Experimental results indicate that the proposed algorithm can obtain highly competitive results on Solomon's benchmark problems. Especially for instances with long time windows, the proposed algorithm can obtain more diverse set of non-dominated solutions than the other algorithms. The effectiveness of the proposed selection operator is also demonstrated by further analysis. (C) 2015 Elsevier Ltd. All rights reserved.
机译:基于分解的多目标进化算法(MOEA / D)为解决多目标优化问题提供了一个极好的算法框架。它将目标问题分解为一组标量子问题,并同时对其进行优化。由于其简单性和出色的性能,MOEA / D已被广泛研究和应用。然而,为了解决带有时间窗的多目标车辆路径问题(MO-VRPTW),MOEA / D面临许多子问题重复最佳解决方案的难题。众所周知,MO-VRPTW是一个具有挑战性的问题,几乎没有帕累托最优解决方案。为了解决这个问题,在这项工作中设计了一种新颖的选择算子,以增强用于处理MO-VRPTW的原始MOEA / D。此外,将三种局部搜索方法引入到增强算法中。实验结果表明,该算法在所罗门基准问题上具有很高的竞争力。特别是对于具有较长时间窗口的实例,与其他算法相比,所提出的算法可以获得更多不同的非支配解集。进一步的分析也证明了所提出的选择算子的有效性。 (C)2015 Elsevier Ltd.保留所有权利。

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