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Compressing spatio-temporal trajectories

机译:压缩时空轨迹

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A trajectory is a sequence of locations, each associated with a timestamp, describingthe movement of a point. Trajectory data is becoming increasingly available and thesize of recorded trajectories is getting larger. In this paper we study the problem ofcompressing planar trajectories such that the most common spatio-temporal queries canstill be answered approximately after the compression has taken place. In the process, wedevelop an implementation of the Douglas-Peucker path-simplification algorithm whichworks efficiently even in the case where the polygonal path given as input is allowed toself-intersect. For a polygonal path of size n, the processing time is 0 (n logk n) for k 2 ork=3 depending on the type of simplification.
机译:轨迹是一系列位置,每个位置与一个时间戳相关联,描述了一个点的运动。轨迹数据变得越来越可用,记录的轨迹的大小越来越大。在本文中,我们研究了压缩平面轨迹的问题,以便在压缩发生后大约仍可以回答最常见的时空查询。在此过程中,我们开发了Douglas-Peucker路径简化算法的实现,即使在允许作为输入给出的多边形路径自相交的情况下,该算法也可以有效地工作。对于大小为n的多边形路径,取决于简化类型,对于k 2 ork = 3,处理时间为0(n logk n)。

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