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Line simplification algorithm implementation and error analysis

机译:线路简化算法的实现和误差分析

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Four line simplification algorithms such as step algorithm, line segment filtering algorithm, perpendicular distance algorithm and Douglas-Percker algorithm are discussed and implemented by programming based on dxf format file. The simplification rates of different algorithms under different thresholds are also analyzed. The points position errors and mean errors of different algorithms on similar simplification rate are also achieved. The results show that, for the same or similar simplification rate, Douglas - Percker algorithm has the lowest error, followed by the perpendicular distance algorithm. For a given line, determining an appropriate threshold need repeated practice by step algorithm and line segment filtering algorithm, and the maximum permissible error can generally meet precision for Douglas-Percker algorithm and perpendicular distance algorithm.
机译:通过基于dxf格式文件的编程,讨论并实现了四种简化算法,例如步进算法,线段滤波算法,垂直距离算法和Douglas-Percker算法。还分析了不同阈值下不同算法的简化率。在相似的简化率下,也可以得到不同算法的点位置误差和均值误差。结果表明,对于相同或相似的简化率,Douglas-Percker算法的误差最低,其次是垂直距离算法。对于给定的线,确定适当的阈值需要通过逐步算法和线段过滤算法进行重复练习,并且最大允许误差通常可以满足Douglas-Percker算法和垂直距离算法的精度。

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