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Efficient PTAS for the Euclidean CVRP with Time Windows

机译:带有时间窗的欧氏CVRP的高效PTAS

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The Capacitated Vehicle Routing Problem (CVRP) is the well-known combinatorial optimization problem having a wide range of practical applications in operations research. It is known that the problem is NP-hard and remains intractable even in the Euclidean plane. Although the problem is hardly approximable in the general case, some of its geometric settings can be approximated efficiently. Unlike other versions of CVRP, approximability of the Capacitated Vehicle Routing Problem with Time Windows (CVRPTW) by the algorithms with performance guarantees seems to be weakly studied so far. To the best of our knowledge, the recent Quasi-Polynomial Time Approximation Scheme (QPTAS) proposed by L. Song et al. appears to be the only one known result in this field. In this paper, we propose the first Efficient Polynomial Time Approximation Scheme (EPTAS) for CVRPTW extending the classic approach of M. Haimovich and A. Rinnooy Kan.
机译:车辆容量限制问题(CVRP)是众所周知的组合优化问题,在运筹学中具有广泛的实际应用。众所周知,该问题是NP难题,即使在欧几里得平面中仍然难以解决。尽管在一般情况下该问题很难解决,但可以有效地近似解决其某些几何设置。与CVRP的其他版本不同,到目前为止,具有性能保证的算法对带时间窗的车辆容量限制车辆路径问题(CVRPTW)的近似性研究似乎很少。据我们所知,L。Song等人最近提出了一种拟多项式时间近似方案(QPTAS)。似乎是该字段中唯一已知的结果。在本文中,我们提出了第一个CVRPTW的有效多项式时间近似方案(EPTAS),扩展了M. Haimovich和A. Rinnooy Kan的经典方法。

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