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Improved Algorithms for Partial Curve Matching

机译:改进的局部曲线匹配算法

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We revisit the problem of deciding whether a given curve resembles some part of a larger curve under a fixed Fr6chet distance, achieving a running time of O(nm), for n and m being the number of segments in the two curves. This improves the long-standing result of Alt and Godau by an O(log(nm)) factor. Our solution is based on constructing a simple data structure which we call free-space map. Using this data structure, we obtain improved algorithms for several variants of the Frechet distance problem, including the Frechet distance between two closed curves, and the so-called minimum/maximum walk problems. We also improve the map matching algorithm of Alt et al. for the particular case in which the map is a directed acyclic graph.
机译:我们重新讨论确定给定曲线在固定的Fr6chet距离下是否类似于较大曲线的某个部分的问题,并获得O(nm)的运行时间,其中n和m为两条曲线中的段数。这样可以通过O(log(nm))因子改善Alt和Godau的长期结果。我们的解决方案是基于构造一个简单的数据结构(我们称为自由空间图)的。使用此数据结构,我们获得了针对Frechet距离问题的多个变体的改进算法,包括两条闭合曲线之间的Frechet距离以及所谓的最小/最大行走问题。我们还改进了Alt等人的地图匹配算法。对于地图是有向无环图的特殊情况。

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