结构约束下的道岔双股钢轨线结构光点云配准方法研究

Research on the Registration Method of Line-structured Light Point Cloud for Track Turnout under Structural Constraints

  • 摘要: 获取完整的直、曲股钢轨点云,是实现跨股道道岔结构参数测量的必要前提。针对线结构光移动检查设备单次推扫难以同时覆盖直股与曲股钢轨,以及道岔直—曲股点云在低重叠、弱纹理和重复结构条件下易产生对应关系歧义,进而影响跨股道结构参数测量精度的问题,提出一种基于结构约束的道岔直、曲股轨道点云配准方法。首先对原始点云进行布料模拟滤波和聚类,得到钢轨轨面点云;然后以直股中线为基准,建立配准局部坐标系;基于滑动窗口,在结构约束下提取尖轨、心轨尖端关键点,基于基本轨共线段粗配准直、曲股点云;进一步以轨枕为分段依据,分别从滤波聚类前、后点云中定位轨枕位置并完成区间划分,最后在曲股设计半径约束下,对各分段点云实施精配准。所提方法在3种不同型号的9组独立道岔双股钢轨点云配准任务中,均方根误差均值为29.894 mm,标准差为1.497 mm;直股与曲股尖轨尖端距离误差均值为0.683 mm,标准差为0.075 mm;心轨尖端距离误差均值为1.231 mm,标准差为0.103 mm;跨股道结构参数测量点的平均距离误差均值为3.488 mm,标准差为0.436 mm。阈值组合试验结果表明,在本文数据条件下,当轨枕间隔数量与同名轨枕数量接近时,配准误差相对较低;平面线形半径阈值取3.0~7.0m时,配准误差与计算耗时综合表现较好。实验结果表明,所提方法能够实现单开道岔直—曲股钢轨点云的高精度配准,在9组测试数据上的整体配准误差、关键点对应误差及跨股道结构参数测量误差,均低于对照组方法,单组道岔点云上的配准耗时小于2min,可为跨股道结构参数测量提供可靠点云基础。

     

    Abstract: Objectives: Obtaining complete point clouds of both the straight and diverging rails is a prerequisite for measuring cross-track structural parameters of turnouts. However, line-structuredlight-based mobile inspection systems are generally unable to cover both the straight and diverging rails in a single scanning pass. In addition, under low-overlap, weak-texture, and repetitive-structure conditions, ambiguous correspondences are likely to occur between straight- and diverging-rail point clouds, thereby affecting the measurement accuracy of cross-track structural parameters. To address these issues, this paper proposes a structure-constrained registration method for straight- and diverging-rail point clouds of railway turnouts. Methods: First, the raw point cloud was processed by cloth simulation filtering and clustering to obtain the railhead point cloud. Then, with the centerline of the straight stock rail as the reference, a local registration coordinate system was established. Under structural constraints and within a sliding-window framework, key points such as the switch rail tip and frog tip were extracted, and coarse registration of the straight and curved rail point clouds was achieved based on the collinear segments of the stock rails. Subsequently, sleepers were used as segmentation units, and sleeper positions were identified from the point clouds before and after filtering and clustering to complete interval partitioning. Finally, fine registration was performed on each segmented interval under the constraint of the design radius of the curved rail. Results: In the point cloud registration task of 9 sets of independent turnouts of 3 different types, the average root mean square error of the proposed method was 29.894 mm with a standard deviation of 1.497 mm; the mean distance error of the switch rail tip and frog tip between the straight and curved rails was 0.683 mm with a standard deviation of 0.075 mm; the mean distance error between the tips of the frog rails was 1.231 mm with a standard deviation of 0.103 mm; and the mean distance error of the measurement points of the cross-track structural parameters was 3.488 mm with a standard deviation of 0.436 mm. The threshold-combination tests showed that, under the data conditions of this study, relatively low registration errors were obtained when the number of sleeper intervals was close to the number of corresponding sleepers. When the planar alignment radius threshold was set within 3.0-7.0 m, the registration error and computational time exhibited a favorable overall performance. Conclusions: Experimental results demonstrate that the proposed method achieves high-accuracy registration of rail point clouds from the straight and diverging routes of a simple turnout. Under identical input conditions, it yields lower overall registration errors, key point correspondence errors, and measurement errors for cross-route structural parameters on 9 sets of test data than the compared methods. The registration of one set of turnout point clouds takes less than 2 min, providing a reliable point-cloud basis for cross-route structural parameters measuring.

     

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