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Track Clustering Using Fréchet Distance and Minimum Description Length

机译:使用弗雷谢特距离和最小描述长度进行轨道聚类

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摘要

Clustering of objects into similar groups that share some common attributes has been a problem of interest in the data-mining community. Applications of this sort include pattern recognition, data analysis, and image recognition. In one recent track data-mining application, a dataset of polygonal trajectories was analyzed to discover common subtrajectories. Recent approaches to the track data-mining problem have made use of either the principle of minimum description length or new metrics for computing the distance between objects with a polygonal shape. A new approach to the track clustering problem based on the Frechet distance metric and the minimum description length principle is proposed and tested with the GeoLife dataset. This approach can be generalized for clustering any dataset of shapes on a metric space.
机译:将对象聚类为共享某些共同属性的相似组一直是数据挖掘社区关注的问题。这种应用包括模式识别,数据分析和图像识别。在最近的轨道数据挖掘应用程序中,对多边形轨迹的数据集进行了分析,以发现常见的子轨迹。解决轨道数据挖掘问题的最新方法已经利用了最小描述长度的原理或新的度量标准来计算具有多边形形状的对象之间的距离。提出了一种基于Frechet距离度量和最小描述长度原理的轨道聚类问题新方法,并通过GeoLife数据集进行了测试。可以通用化此方法,以在度量空间上对形状的任何数据集进行聚类。

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