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A Computational Geometry-Based Local Search Algorithm for Planar Location Problems

机译:一种基于计算几何的平面定位问题局部搜索算法

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摘要

Constraint-based local search is an important paradigm in the field of constraint programming, particularly when considering very large optimisation problems. We are motivated by applications in areas such as telecommunications network design, warehouse location and other problems in which we wish to select an optimal set of locations from a two dimensional plane. The problems we are interested in are so large that they are ideal candidates for constraint-based local search methods. Maintaining the objective function incrementally is often a key element for efficient local search algorithms. In the case of two dimensional plane problems, we can often achieve incrementality by exploiting computational geometry. In this paper we present a novel approach to solving a class of placement problems for which Voronoi cell computation can provide an efficient form of incrementality. We present empirical results demonstrating the utility of our approach against the current state of the art.
机译:基于约束的局部搜索是约束编程领域的重要范例,尤其是考虑到非常大的优化问题时。我们受到诸如电信网络设计,仓库位置和其他问题的应用的激励,在这些领域中,我们希望从二维平面中选择一组最佳位置。我们感兴趣的问题是如此之大,以至于它们是基于约束的本地搜索方法的理想选择。递增地维持目标函数通常是有效的本地搜索算法的关键要素。在二维平面问题的情况下,我们通常可以通过利用计算几何来实现增量。在本文中,我们提出了一种新颖的方法来解决一类布置问题,Voronoi单元计算可以为布置问题提供一种有效的增量形式。我们提供了经验结果,证明了我们的方法针对当前技术水平的效用。

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