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A two-phase genetic and set partitioning approach for the vehicle routing problem with time windows

机译:具有时间窗的车辆路径问题的两阶段遗传和集合划分方法

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The vehicle routing problem with time windows (VRPTW) is a well-known and complex combinatorial problem, which has received considerable attention in recent years. Results from exact methods have been improved exploring parallel implementations and modern branch-and-cut techniques. However, 23 out of the 56 high order instances from Solomon's test set still remain unsolved. Additionally, in many cases a prohibitive time is needed to find the exact solution. Many efficient heuristic methods have been developed to make possible a good solution in a reasonable amount of time. Using travel distance as the main objective, this paper proposes a robust heuristic approach for the VRPTW using an efficient genetic algorithm and a set partitioning formulation. The tests were produced using both real numbers and truncated data type, making it possible to compare the results with previous heuristic and exact methods published. Furthermore, computational results show that the proposed heuristic approach outperforms all previous known heuristic methods in the literature, in terms of the minimal travel distance.
机译:带时间窗的车辆路径问题(VRPTW)是众所周知的复杂组合问题,近年来受到了相当大的关注。通过探索并行实现和现代分支切割技术,改进了精确方法的结果。但是,所罗门测试集的56个高阶实例中有23个仍未解决。此外,在许多情况下,需要花费大量时间才能找到确切的解决方案。已经开发了许多有效的启发式方法,以在合理的时间内提供良好的解决方案。以旅行距离为主要目标,本文提出了一种鲁棒的启发式方法,使用有效的遗传算法和集合划分公式对VRPTW进行了研究。测试使用实数和截断的数据类型进行,因此可以将结果与以前发布的启发式方法和精确方法进行比较。此外,计算结果表明,就最小行程距离而言,所提出的启发式方法优于文献中所有先前已知的启发式方法。

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