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The Weber problem in congested regions with entry and exit points

机译:带有入口和出口点的拥挤区域中的韦伯问题

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The Weber problem is about finding a facility location on a plane such that the total weighted distance to a set of given demand points is minimized. The facility location and access routes to the facility can be restricted if the Weber problem contains congested regions, some arbitrary shaped polygonal areas on the plane, where location of a facility is forbidden and traveling is allowed at an additional fixed cost. Traveling through congested regions may also be limited to certain entry and exit points (or gates). It is shown that the restricted Weber problem is non-convex and nonlinear under Euclidean distance metric which justifies using heuristic approaches. We develop an evolutionary algorithm modified with variable neighborhood search to solve the problem. The algorithm is applied on test instances derived from the literature and the computational results are presented. (C) 2014 Elsevier Ltd. All rights reserved.
机译:韦伯问题是关于找到飞机上的设施位置,以使得到一组给定需求点的总加权距离最小。如果韦伯问题包含拥挤的区域,飞机上某些任意形状的多边形区域,禁止设施的位置并且允许以额外的固定成本行驶,则可以限制设施的位置和通往设施的访问路线。穿越拥挤区域的旅行也可能仅限于某些进入和退出点(或登机口)。结果表明,在欧氏距离度量下,受限的韦伯问题是非凸的和非线性的,证明了启发式方法的正确性。我们开发了一种用可变邻域搜索修改的进化算法来解决该问题。该算法应用于从文献中得出的测试实例,并给出了计算结果。 (C)2014 Elsevier Ltd.保留所有权利。

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