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A dual bounding scheme for a territory design problem

机译:区域设计问题的双重边界方案

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In this work, we present a dual bounding scheme for a commercial territory design problem. This problem consists of finding a p-partition of a set of geographic units that minimizes a measure of territory dispersion, subject to multiple balance constraints. Dual bounds are obtained using binary search over a range of coverage distances. For each coverage distance a Lagrangian relaxation of a maximal covering model is used effectively. Empirical evidence shows that the bounding scheme provides tighter lower bounds than those obtained by the linear programming relaxation. To the best of our knowledge, this is the first study about dual bounds ever derived for a commercial territory design problem.
机译:在这项工作中,我们提出了针对商业领域设计问题的双重边界方案。这个问题包括找到一组地理单位的p分区,该分区会在受到多个平衡约束的情况下最大程度地减少区域分散性。使用二元搜索在一定范围的覆盖范围内获得对偶边界。对于每个覆盖距离,有效使用最大覆盖模型的拉格朗日松弛。经验证据表明,与通过线性规划松弛获得的边界相比,边界方案提供了更严格的下界。据我们所知,这是关于针对商业领域设计问题得出的双重界限的第一个研究。

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