Displaced subdivision meshes

被引:0
|
作者
Hussain, M [1 ]
Okada, Y [1 ]
Niijima, K [1 ]
机构
[1] Kyushu Univ, Grad Sch Informat Sci & Elect Engn, Kasuga, Fukuoka 8168580, Japan
关键词
meshes; subdivision; multiresolution; displacement map; geometry compression; irregular connectivity;
D O I
暂无
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
In various visualization application contexts, shapes are often represented by triangular meshes, which are of extreme complexity and their storage, transmission, and rendering is a threat to the available graphics hardware. The displaced subdivision mesh is an alternative surface representation, which because of its regular connectivity and being amenable to multiresolution structure successfully tackles these problems. This surface representation defines a detailed mesh with a displacement map over a smooth domain surface. The construction of smooth domain surface is the challenging task in this representation. In this paper we introduce a new method to define smooth domain surface based on root 3 subdivision. In our algorithm, we exploit a memory efficient and fast simplification method with simple heuristic that helps preserve the normal space of the original surface and linear sparse system to define optimized control mesh, so it is computationally more efficient and consumes less memory as compared to the original algorithm by Lee et al.[ 10] and the resulting surface has more levels of detail due to the specific nature of root 3 subdivision if a prescribed target complexity of the mesh must not be exceeded. To corroborate our approach, we present the conversion results using several models.
引用
下载
收藏
页码:497 / 502
页数:6
相关论文
共 50 条
  • [31] Smooth Subdivision Surfaces over Multiple Meshes
    Musialski, Przemyslaw
    Tobler, Robert F.
    Maierhofer, Stefan
    WSCG 2007, FULL PAPERS PROCEEDINGS I AND II, 2007, : 161 - +
  • [32] Subdivision meshes for organizing spatial biomedical data
    Ju, Tao
    Carson, James
    Liu, Lu
    Warren, Joe
    Bello, Musodiq
    Kakadiaris, Ioannis
    METHODS, 2010, 50 (02) : 70 - 76
  • [33] A new approach to constructing subdivision connectivity meshes
    Wu, Y
    He, YJ
    Cai, HM
    PROCEEDINGS OF THE NINTH INTERNATIONAL CONFERENCE ON COMPUTER SUPPORTED COOPERATIVE WORK IN DESIGN, VOLS 1 AND 2, 2005, : 627 - 632
  • [34] Interpolating triangular meshes by Loop subdivision scheme
    DENG ChongYang1* & WANG GuoZhao2 1Institute of Applied Mathematics and Engineering Computations
    2Department of Mathematics
    Science China(Information Sciences), 2010, 53 (09) : 1765 - 1773
  • [35] Interpolating triangular meshes by Loop subdivision scheme
    Deng ChongYang
    Wang GuoZhao
    SCIENCE CHINA-INFORMATION SCIENCES, 2010, 53 (09) : 1765 - 1773
  • [36] An Improved Subdivision Algorithm Based On Quadrilateral Meshes
    Liu, Xumin
    Yang, Xianpeng
    Guan, Yong
    PROCEEDINGS OF 2010 3RD IEEE INTERNATIONAL CONFERENCE ON COMPUTER SCIENCE AND INFORMATION TECHNOLOGY, VOL 9 (ICCSIT 2010), 2010, : 571 - 574
  • [37] Biorthogonal wavelets based on gradual subdivision of quadrilateral meshes
    Wang, Huawei
    Tang, Kai
    Qin, Kaihuai
    COMPUTER AIDED GEOMETRIC DESIGN, 2008, 25 (09) : 816 - 836
  • [38] Constrained Tetrahedral Subdivision for Arbitrary Polygonal Prismatic Meshes
    Yin, Xiaotian
    Guo, Yang
    Li, Jian
    Gu, Xianfeng
    26TH INTERNATIONAL MESHING ROUNDTABLE, (IMR26 2017), 2017, 203 : 53 - 64
  • [39] An interpolatory subdivision scheme for triangular meshes and progressive transmission
    Ling, Ruotian
    Luo, Xiaonan
    Chen, Ren
    Zheng, Guifeng
    INTERACTIVE TECHNOLOGIES AND SOCIOTECHNICAL SYSTEMS, 2006, 4270 : 242 - 252
  • [40] Interpolating meshes of boundary intersecting curves by subdivision surfaces
    Ahmad H. Nasri
    The Visual Computer, 2000, 16 : 3 - 14