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截面切片数据的自动细化算法 被引量:4

Auto-thinning method for slice point data
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摘要 基于截面曲线的曲面重建方法常用于逆向工程模型重建过程中.采用平面切片方法得到的截面数据通常为一点云束,当重建轮廓曲线时需要进行细化处理.为此提出了一种对截面切片数据进行自动细化的算法.对点云进行切片后,得到截面轮廓点云束,根据点云束密度预估前进半径,并随机选取点云束的一点作为细化的起点,采用近似轮廓跟踪算法确定新点,由初始点和初始方向判断细化算法的结束.实例结果表明该方法能够有效完成切片数据的细化处理. Surface reconstruction based on profiles is often used in the process of model reconstruction in reverse engineering. A slice method is effective to get profiles data, but these data are often grouped as bind clouds. Before profile curve reconstruction, these data must be thinned. An auto-thinning method was put forward for these point data. After point data slicing, point bundles were obtained. Leading radius was estimated at first, meanwhile a random point was appointed as start point. Then an approximating tracking method was adopted to determine a next point. The beginning point and orientation decide the termination of the thinning method. A case study showed the effectiveness of the method in thinning the slice point data.
出处 《浙江大学学报(工学版)》 EI CAS CSCD 北大核心 2008年第2期337-340,共4页 Journal of Zhejiang University:Engineering Science
基金 高等学校博士学科点专项科研基金资助项目(02033062)
关键词 逆向工程 切片方法 轮廓跟踪 最小二乘法 reverse engineering slice method profiles tracing least-squares method
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参考文献4

  • 1WERGHI N, FISHER R. Object reconstruction by incorporating geometric constraints in reverse engineering[J]. Computer-Aided Design, 1999, 31(6) : 363 - 399.
  • 2MCLAIN D. Drawing contours from arbitrary data points [J]. The Computer Journal, 1974, 17(4): 318-324.
  • 3LEVIN D. The approximation power of moving least- squares [J]. Mathematics of Computation, 1998, 67(224) : 1517- 1531.
  • 4谭昌柏,周来水,安鲁陵,彭雨哟.逆向工程中基于密集数据点的轮廓线重建技术[J].华南理工大学学报(自然科学版),2005,33(5):32-37. 被引量:10

二级参考文献7

  • 1Thompson W B,Owen J C,James H,et al.Feature-based reverse engineering of mechanical parts[J].IEEE Trans on Robotics and Automation,1999,15(1):57—65.
  • 2Goshtasby A. Fitting parametric curves to dense and noise points [A].4th Int'l Conf on Curves and Surfaces [C].Saint-Malo, France, 1999.
  • 3Goshtasby A, O' Neill W D. Surface fitting to scattered data by a sum of Gaussians [J].Computer Aided Geometric Design, 1993,10:143-156.
  • 4Bushman M D. Multivariate cardinal interpolation with radial basis functions [J].Constructive Approximation,1990,6:225-255.
  • 5Benko P, Martin R,Tamas Varady. Algorithms for reverse engineering boundary representation models [J].Computer-Aided Design, 2001,33:839-851.
  • 6李江雄.反求工程中复杂曲面边界线的自动提取技术[J].机械设计与制造工程,2000,29(2):26-28. 被引量:25
  • 7吴敏,周来水,安鲁陵.基于约束的实体特征模型重建方法研究[J].机械科学与技术,2004,23(6):654-657. 被引量:3

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