For localisation of unknown non-cooperative targets in space,the existence of interference points causes inaccuracy of pose estimation while utilizing point cloud registration.To address this issue,this paper proposes...For localisation of unknown non-cooperative targets in space,the existence of interference points causes inaccuracy of pose estimation while utilizing point cloud registration.To address this issue,this paper proposes a new iterative closest point(ICP)algorithm combined with distributed weights to intensify the dependability and robustness of the non-cooperative target localisation.As interference points in space have not yet been extensively studied,we classify them into two broad categories,far interference points and near interference points.For the former,the statistical outlier elimination algorithm is employed.For the latter,the Gaussian distributed weights,simultaneously valuing with the variation of the Euclidean distance from each point to the centroid,are commingled to the traditional ICP algorithm.In each iteration,the weight matrix W in connection with the overall localisation is obtained,and the singular value decomposition is adopted to accomplish high-precision estimation of the target pose.Finally,the experiments are implemented by shooting the satellite model and setting the position of interference points.The outcomes suggest that the proposed algorithm can effectively suppress interference points and enhance the accuracy of non-cooperative target pose estimation.When the interference point number reaches about 700,the average error of angle is superior to 0.88°.展开更多
激光点云常规匹配算法是迭代最近点(Iterative Closest Point, ICP)算法,但其收敛速度慢、鲁棒性差,因此,提出一种融合多种优化算法的激光点云高效ICP配准方法。首先对点云体素滤波降采样,通过ISS算子提取关键点,采用快速点特征直方图(F...激光点云常规匹配算法是迭代最近点(Iterative Closest Point, ICP)算法,但其收敛速度慢、鲁棒性差,因此,提出一种融合多种优化算法的激光点云高效ICP配准方法。首先对点云体素滤波降采样,通过ISS算子提取关键点,采用快速点特征直方图(Fast Point Feature Histograms, FPFH)提取关键点特征,嵌入多核多线程并行处理模式(OpenMP)提高特征提取速度;然后基于提取的FPFH特征,使用采样一致性初始配准算法(Sample Consensus Initial Alignment, SAC-IA)进行相似特征点粗配准,获取点云集间的初始旋转平移变换矩阵;最后采用ICP算法进行精配准,同时采用最优节点优先(Best Bin First, BBF)优化K-D tree近邻搜索法来加速对应关系点对的搜索,并设定动态阈值消除错误对应点对,提高配准快速性和准确性。对两个实例的配准点云进行了实验验证,结果表明,提出的优化配准算法具有明显速度优势和精度优势。展开更多
航向重叠度小于53%,不满足连续3张影像进行模型连接的航空影像视为非常规航空影像。针对非常规航空影像与机载激光扫描(Light Detection And Ranging,LiDAR)数据的配准,本文提出了首先利用影像匹配得到匹配点云,然后基于迭代最邻近点(It...航向重叠度小于53%,不满足连续3张影像进行模型连接的航空影像视为非常规航空影像。针对非常规航空影像与机载激光扫描(Light Detection And Ranging,LiDAR)数据的配准,本文提出了首先利用影像匹配得到匹配点云,然后基于迭代最邻近点(Iterative Closest Point,ICP)算法配准匹配点云和机载LiDAR点云,最后使用配准点进行单像空间后方交会解算影像方位元素的配准方法。相关实验表明利用本文方法配准航空影像和机载LiDAR数据,相对于人工配准,自动化程度大大提高,精度更高。展开更多
基金supported by the National Natural Science Foundation of China(51875535)the Natural Science Foundation for Young Scientists of Shanxi Province(201901D211242201701D221017)。
文摘For localisation of unknown non-cooperative targets in space,the existence of interference points causes inaccuracy of pose estimation while utilizing point cloud registration.To address this issue,this paper proposes a new iterative closest point(ICP)algorithm combined with distributed weights to intensify the dependability and robustness of the non-cooperative target localisation.As interference points in space have not yet been extensively studied,we classify them into two broad categories,far interference points and near interference points.For the former,the statistical outlier elimination algorithm is employed.For the latter,the Gaussian distributed weights,simultaneously valuing with the variation of the Euclidean distance from each point to the centroid,are commingled to the traditional ICP algorithm.In each iteration,the weight matrix W in connection with the overall localisation is obtained,and the singular value decomposition is adopted to accomplish high-precision estimation of the target pose.Finally,the experiments are implemented by shooting the satellite model and setting the position of interference points.The outcomes suggest that the proposed algorithm can effectively suppress interference points and enhance the accuracy of non-cooperative target pose estimation.When the interference point number reaches about 700,the average error of angle is superior to 0.88°.
