基于电场的无组织点曲线重构方法的改进

Yihua Ding, Jianhui Zhao, Zhixu Li, A. Yao, L. Rao, Chengjiang Long
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引用次数: 0

摘要

基于电场的曲线重建算法假设每个点都带电,电场强度反映了无组织点的分布和形状,因此可以将电场面主脊在二维平面上的投影作为重建曲线。选择合适的初始点及其迭代逼近极限位置的速度会影响算法的性能。本文从两个方面进行了改进:对初始点的运动路径进行了限制,保证了初始点的运动顺序,避免了路径的曲折;将三维点在同一平面上的投影重建的二维曲线转换为初始形状,恢复三维曲线。将改进算法应用于从无组织的三维点云切片中生成随机数的样本,然后方便地用三角曲面或样条曲面表示。在二维和三维无组织点上对算法进行了改进,结果令人鼓舞。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Improvements on Electric Field Based Curve Reconstruction from Unorganized Points
Electric field based curve reconstruction algorithm assumed that every point is charged, and the intensity of the electric field reflects distribution and shape of the unorganized points, thus projection of the main ridge of the field surface on 2D plane can be taken as the reconstructed curve. Performance of the method is affected with the appropriate selection of initial points and the speed of their iterative approximations to the limit positions. Our paper makes improvements in two aspects: restrictions are defined for the moving paths of the initial points so that their order is kept and zigzags are avoided; reconstructed 2D curve from the projection of 3D points on one plane are translated as the initial shape to recover the 3D curve. The improved algorithm is applied to generate random number of samples from slices of unorganized 3D point cloud, which can then be easily represented by triangulated or spline surface. Improvements of the algorithm are tested with some 2D and 3D unorganized points, and the results are encouraging.
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