Efficient compression of non-manifold polygonal meshes

被引:0
|
作者
Gueziec, Andre [1 ]
Bossen, Frank [1 ]
Taubin, Gabriel [1 ]
Silva, Claudio [1 ]
机构
[1] Multigen Paradigm, San Jose, United States
关键词
Computational geometry - Computer simulation;
D O I
暂无
中图分类号
学科分类号
摘要
We present a method for compressing non-manifold polygonal meshes, i.e. polygonal meshes with singularities, which occur very frequently in the real-world. Most efficient polygonal compression methods currently available are restricted to a manifold mesh: they require a conversion process, and fail to retrieve the original model connectivity after decompression. The present method works by converting the original model to a manifold model, encoding the manifold model using an existing mesh compression technique, and clustering, or stitching together during the decompression process vertices that were duplicated earlier to faithfully recover the original connectivity. This paper focuses on efficiently encoding and decoding the stitching information. By separating connectivity from geometry and properties, the method avoids encoding vertices (and properties bound to vertices) multiple times; thus a reduction of the size of the bit-stream of about 10% is obtained compared with encoding the model as a manifold.
引用
收藏
页码:73 / 80
相关论文
共 50 条
  • [21] Non-manifold Topology for Architectural and Engineering Modelling
    Jabi, Wassim
    Aish, Robert
    ECAADE 2018: COMPUTING FOR A BETTER TOMORROW, VO 1, 2018, : 57 - 60
  • [22] Decomposing non-manifold objects in arbitrary dimensions
    De Floriani, L
    Mesmoudi, MM
    Morando, F
    Puppo, E
    GRAPHICAL MODELS, 2003, 65 (1-3) : 2 - 22
  • [23] Point Rendering of Non-Manifold Surfaces with Features
    Harbinson, Dirk J.
    Balsys, Ron J.
    Suffern, Kevin G.
    GRAPHITE 2007: 5TH INTERNATIONAL CONFERENCE ON COMPUTER GRAPHICS AND INTERACTIVE TECHNIQUES IN AUSTRALASIA AND SOUTHERN ASIA, PROCEEDINGS, 2007, : 47 - 53
  • [24] An Algorithm for Voxelizing Non-manifold Triangle Geometry
    ZHANG Lu-peng
    JIA Shi-yu
    WANG Ji-qiang
    科技视界, 2018, (04) : 82 - 83+95
  • [25] Non-manifold geometric modeling. An overview
    Zeid, I.
    1993,
  • [26] Complex-based non-manifold modeling
    Jisuanji Fuzhu Sheji Yu Tuxingxue Xuebao, Suppl (174-178):
  • [27] AHF: array-based half-facet data structure for mixed-dimensional and non-manifold meshes
    Dyedov, Vladimir
    Ray, Navamita
    Einstein, Daniel
    Jiao, Xiangmin
    Tautges, Timothy J.
    ENGINEERING WITH COMPUTERS, 2015, 31 (03) : 389 - 404
  • [28] AHF: array-based half-facet data structure for mixed-dimensional and non-manifold meshes
    Vladimir Dyedov
    Navamita Ray
    Daniel Einstein
    Xiangmin Jiao
    Timothy J. Tautges
    Engineering with Computers, 2015, 31 : 389 - 404
  • [29] Point-based rendering of non-manifold surfaces
    Balsys, Ron J.
    Suffern, K. G.
    Jones, Hum
    COMPUTER GRAPHICS FORUM, 2008, 27 (01) : 63 - 72
  • [30] THE POTENTIAL OF NON-MANIFOLD TOPOLOGY IN THE EARLY DESIGN STAGES
    Jabi, Wassim
    COMPUTATIONAL ECOLOGIES: DESIGN IN THE ANTHROPOCENE, 2015, : 380 - 392