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A Fast $O(N)$ Multiresolution Polygonal Approximation Algorithm for GPS Trajectory Simplification
81
Citations
31
References
2012
Year
Numerical AnalysisLocation TrackingLocation InformationEngineeringLocation EstimationPolygonal ApproximationLocalizationTrajectory PlanningGps Trajectory SimplificationGps TrajectoriesComputational GeometryApproximation TheoryMobile Geospatial ApplicationGeometric ModelingCartographyGeometric InterpolationComputer EngineeringComputer ScienceMobile ComputingGeometric AlgorithmNatural SciencesApproximation MethodTrajectory Optimization
Recent advances in geopositioning mobile phones have made it possible for users to collect a large number of GPS trajectories by recording their location information. However, these mobile phones with built-in GPS devices usually record far more data than needed, which brings about both heavy data storage and a computationally expensive burden in the rendering process for a Web browser. To address this practical problem, we present a fast polygonal approximation algorithm in 2-D space for the GPS trajectory simplification under the so-called integral square synchronous distance error criterion in a linear time complexity. The underlying algorithm is designed and implemented using a bottom-up multiresolution method, where the input of polygonal approximation in the coarser resolution is the polygonal curve achieved in the finer resolution. For each resolution (map scale), priority-queue structure is exploited in graph construction to construct the initialized approximated curve. Once the polygonal curve is initialized, two fine-tune algorithms are employed in order to achieve the desirable quality level. Experimental results validated that the proposed algorithm is fast and achieves a better approximation result than the existing competitive methods.
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