Feature-preserving optimization for noisy mesh using joint bilateral filter and constrained Laplacian smoothing

被引:20
作者
Wei, Mingqiang [1 ]
Shen, Wuyao [1 ]
Qin, Jing [1 ,2 ]
Wu, Jianhuang [2 ]
Wong, Tien-Tsin [1 ]
Heng, Pheng-Ann [1 ,2 ]
机构
[1] Chinese Univ Hong Kong, Dept Comp Sci & Engn, Hong Kong, Hong Kong, Peoples R China
[2] Chinese Acad Sci, Shenzhen Inst Adv Technol, Shenzhen 518055, Peoples R China
基金
美国国家科学基金会; 中国国家自然科学基金;
关键词
Feature-preserving mesh optimization; Joint bilateral filter; Constrained Laplacian smoothing; SHARPNESS DEPENDENT FILTER; DIFFUSION;
D O I
10.1016/j.optlaseng.2013.04.018
中图分类号
O43 [光学];
学科分类号
070207 ; 0803 ;
摘要
Advanced 3D optical and laser scanners can generate mesh models with high-resolution details, while inevitably introducing noises from various sources and mesh irregularity due to inconsistent sampling. Noises and irregularity of a scanned model prohibit its use in practical applications where high quality models are required. However, optimizing a noisy mesh while preserving its geometric features is a challenging task. We present a robust two-step approach to meet the challenges of noisy mesh optimization. In the first step, we propose a joint bilateral filter to remove noises on a mesh while maintaining its volume and preserving its features. In the second step, we develop a constrained Laplacian smoothing scheme by adding two kinds of constraints into the original Laplacian equation. As most noises have been removed in the first step, we can easily detect feature edges from the model and add them as constraints in the Laplacian smoothing. As a result, the constrained scheme can simultaneously preserve sharp features and avoid volume shrinkage during mesh smoothing. By integrating these two steps, our approach can effectively remove noises, maintain features, improve regularity for a noisy mesh, as well as avoid side-effects such as volume shrinkage. Extensive qualitative and quantitative experiments have been performed on meshes with synthetic and raw noises to demonstrate the feasibility and effectiveness of our approach. (C) 2013 Elsevier Ltd. All rights reserved.
引用
收藏
页码:1223 / 1234
页数:12
相关论文
共 36 条
[11]  
Desbrun M, 1999, COMP GRAPH, P317, DOI 10.1145/311535.311576
[12]   Bilateral mesh denoising [J].
Fleishman, S ;
Drori, I ;
Cohen-Or, D .
ACM TRANSACTIONS ON GRAPHICS, 2003, 22 (03) :950-953
[13]   Anisotropic filtering of non-linear surface features [J].
Hildebrandt, K ;
Polthier, K .
COMPUTER GRAPHICS FORUM, 2004, 23 (03) :391-400
[14]  
Hoppe H., 1993, Computer Graphics Proceedings, P19, DOI 10.1145/166117.166119
[15]   Non-iterative, feature-preserving mesh smoothing [J].
Jones, TR ;
Durand, F ;
Desbrun, M .
ACM TRANSACTIONS ON GRAPHICS, 2003, 22 (03) :943-949
[16]   Feature detection of triangular meshes based on tensor voting theory [J].
Kim, Hyun Soo ;
Choi, Han Kyun ;
Lee, Kwan H. .
COMPUTER-AIDED DESIGN, 2009, 41 (01) :47-58
[17]  
Lipman Y., 2005, International Journal of Shape Modeling, V11, P43, DOI 10.1142/S0218654305000724
[18]   Non-iterative approach for global mesh optimization [J].
Liu, Ligang ;
Tai, Chiew-Lan ;
Ji, Zhongping ;
Wang, Guojin .
COMPUTER-AIDED DESIGN, 2007, 39 (09) :772-782
[19]   Iterative Consolidation of Unorganized Point Clouds [J].
Liu, Shengjun ;
Chan, Kwan-Chung ;
Wang, Charlie C. L. .
IEEE COMPUTER GRAPHICS AND APPLICATIONS, 2012, 32 (03) :70-83
[20]   Constrained fairing for meshes [J].
Liu, XG ;
Bao, HJ ;
Heng, PA ;
Wong, TT ;
Peng, QS .
COMPUTER GRAPHICS FORUM, 2001, 20 (02) :115-123