期刊文献+

三维扫描点云优化网格重建与软件系统实现

Optimization and Mesh Reconstruction of 3D Scanning Points Cloud and Its Software System Implementation
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摘要 物体经过三维扫描后获得大量的散乱点数据,为了能快速、准确的重建出网格曲面,提出了一种空间三角网格螺旋增长重建的算法。该算法首先利用包围球法对散乱点云进行优化,然后根据极坐标法确定螺旋增长的初始三角形,通过对生长的三角形最长边、最小内角和具有公共边的三角形所在面的二面角进行限制和对相应的新的网格边界点进行加锁和解锁操作,不断的寻找最佳扩展点,直到无可用的扩展点为止,最后再对有缝隙的网格边界进行缝合,完成三维扫描点云优化网格重建。 A large amount of scattered points data get from objects after 3D scanning, and in order to reconstruct mesh surface quickly and accuracy, a method of spatial spiral growth triangle mesh about mesh reconstruction is proposed. First, the algorithm puts forward a method of bounding ball to optimize the scattered points cloud. Then, a method based on polar coordinates determines the initial spiral growth triangle. A new triangle is based on the longest edge and minimum angle to be restricted. The dihedral angle of two triangles, which have a public side, is constantly looking for the best extension points; meanwhile, the corresponding points of new mesh boundary should to be locked and unlocked, until it has no extension points that are available. Then, stitches the crack which is on mesh boundary. Finally 3D scanning points cloud to optimize and mesh reconstruct have been completed.
出处 《机械设计与制造》 北大核心 2014年第4期259-261,共3页 Machinery Design & Manufacture
基金 江苏省科技成果转化专项资金项目(BA2012031)
关键词 三维散乱点云 三角网格 网格重建 螺旋增长算法 3D Scattered Points Cloud Triangular Mesh Mesh Reconstruction Spiral Growth Algorithm
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参考文献10

  • 1Hoppe H,Derose T,Duchamp T.Surface reconstruction from unorganized points[J].Computer Graphics,1992,26(2):71-78.
  • 2Chen X.Surface modeling of range data by constrained triangulation[J].Computer Aided Design,1994,26(3):632-645.
  • 3王青,王融清,鲍虎军,彭群生.散乱数据点的增量快速曲面重建算法[J].软件学报,2000,11(9):1221-1227. 被引量:70
  • 4张霞,赵吉宾,刘伟军.散乱点云的三角网格曲面重建算法[J].机械设计与制造,2011(12):31-33. 被引量:5
  • 5王磊,聂玉峰,李义强.Delaunay四面体网格并行生成算法研究进展[J].计算机辅助设计与图形学学报,2011,23(6):923-932. 被引量:17
  • 6Dey T K,Goswami S.Tight cocone:a water-tight surface reconstructor[C]//Proceedings of the 8th ACM Symposium on Solid Modeling and Applications.New York:ACM Press 2003:127-134.
  • 7Dey T K,Giesen J,Hudson J.Delaunay based shape reconstruction from large data[C]//Proceedings of the IEEE Symposium on Parallel and Large-Data Visualization and Graphic.Piscataway:IEEE Press,2001:19-27.
  • 8Schreiner J,Sceidegder C,Silva C.High-quality extraction of isosurfaces from regular and irregular grids[J].IEEE Transactions on Visualization and Computer Graphics,2006,12(5):1205-1212.
  • 9Bernardini F,Mittleman J,Rushmeier H.The ball-pivoting algorithm for surface reconstruction[J].IEEE Transactions on Visualization and Computer Graphics,1999,5(4):349-359.
  • 10Boyer E,Petitjean S.Curve and surface reconstruction from regular and non-regular point sets[C]//Proceedings IEEE Conference on Computer Vision and Pattern Recognition,2000(2):659-665.

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