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基于混合权平滑的细分连接性重新网格化

Subdivision Connectivity Remeshing Based on Mixed Weight Smoothing
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摘要 针对单边界亏格为0的三角网格提出一种细分连接性重新网格化算法.该算法通过构造原始网格的准保角参数化及混合面积和顶点分布密度权的伞算子平滑进行细分连接性重新网格化.为了加快重新网格化算法的速度,提出一种基于矩形剖分的点定位算法.通过典型的三维模型实验和比较可见,该方法能快速生成细分连接性网格,所得网格的质量较现有单一的采用面积权或顶点分布密度权的伞算子平滑方法有明显改进. A subdivision connectivity remeshing method was presented for a single boundary genus-zero triangular mesh.It is based on the construction of quasi-conformal parameterizations of original meshes and umbrella operator smoothing with the mixed area and vertex distributing density weight.A point location method based on the partition of the rectangle was presented in order to accelerate the remeshing algorithm.According to some experiments and comparisons of some typical 3D meshes,it is obvious that our method can generate the new meshes fast,and the quality of the generated meshes with subdivision connectivity remeshing method is obviously improved compared with that of the meshes producted by the umbrella operator remeshing based on only the area weight or vertex distributing density weight.
出处 《吉林大学学报(理学版)》 CAS CSCD 北大核心 2011年第3期505-511,共7页 Journal of Jilin University:Science Edition
基金 国家自然科学基金(批准号:60873181) 东北电力大学博士科研启动基金(批准号:BSJXM-200912)
关键词 三角网格 重新网格化 细分连接性 混合权 triangular mesh remeshing subdivision connectivity mixed weight
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  • 1胡国飞,方兴,彭群生.凸组合球面参数化[J].计算机辅助设计与图形学学报,2004,16(5):632-637. 被引量:13
  • 2严寒冰,胡事民.球面坐标下的凸组合球面参数化[J].计算机学报,2005,28(6):927-932. 被引量:7
  • 3LI Ying,YANG Zhou-wang,DENG Jian-song.Spherical parametrization of genus-zero meshes by minimizing discrete harmonic energy[J].Journal of Zhejiang University-Science A(Applied Physics & Engineering),2006,7(9):1589-1595. 被引量:2
  • 4Lounsbery M, De Rose T, Warren J. Muhiresolution Analysis for Surfaces of Arbitrary Topological Type [J]. ACM Trans Graph, 1997, 16(1):34-73.
  • 5Khodakovsky A, Schroder P, Sweldens W. Progressive Geometry Compression [ C ]//Proceedings of ACM SIGGRAPH. New Orleans : ACM Press, 2000 : 271-278.
  • 6Bertram M, Duchaineau M, Hamann B, et al. Bicubic Subdivision-surface Wavelets for Large-scale Isosurface Representation and Visualization [ C ]//Proceedings of IEEE Visualization. Washington DC : IEEE Computer Society Press, 2000 : 389-396.
  • 7Bertram M. Biorthogonal Loop-subdivision Wavelets [ J ]. Computing, 2004, 72(1/2) : 29-39.
  • 8Charina M, Stickler J. Tight Wavelet Frames for Subdivision [J]. Journal of Computational and Applied Mathematics, 2008, 221(2): 293-301.
  • 9Maria Charina, Joachim Stockler. Tight Wavelet Frames for Irregular Muhiresolution Analysis [ J ]. Appl Comput Harmon Anal, 2008, 25 ( 1 ) : 98-113.
  • 10Warren J, Weimer H. Subdivision Methods for Geometric Design: a Constructive Approach [ M ]. San Francisco: Morgan Kaufmann, 2002: 92-95.

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