王胜法

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副教授

博士生导师

硕士生导师

性别:男

毕业院校:大连理工大学

学位:博士

所在单位:软件学院、国际信息与软件学院

学科:软件工程. 计算机应用技术. 计算数学

办公地点:信息楼317

联系方式:0411-62274427 250066715@qq.com

电子邮箱:sfwang@dlut.edu.cn

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Generalized Local-to-Global Shape Feature Detection Based on Graph Wavelets

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论文类型:期刊论文

第一作者:Li, Nannan

通讯作者:Li, NN (reprint author), Dalian Univ Technol, Sch Math Sci, Dalian, Liaoning, Peoples R China.

合写作者:Wang, Shengfa,Zhong, Ming,Su, Zhixun,Qin, Hong

发表时间:2016-09-01

发表刊物:IEEE TRANSACTIONS ON VISUALIZATION AND COMPUTER GRAPHICS

收录刊物:SCIE、EI、Scopus

卷号:22

期号:9

页面范围:2094-2106

ISSN号:1077-2626

关键字:Shape feature detection; spectral graph wavelets; bi-harmonic field; region descriptor; partial matching

摘要:Informative and discriminative feature descriptors are vital in qualitative and quantitative shape analysis for a large variety of graphics applications. Conventional feature descriptors primarily concentrate on discontinuity of certain differential attributes at different orders that naturally give rise to their discriminative power in depicting point, line, small patch features, etc. This paper seeks novel strategies to define generalized, user-specified features anywhere on shapes. Our new region-based feature descriptors are constructed primarily with the powerful spectral graph wavelets (SGWs) that are both multi-scale and multi-level in nature, incorporating both local (differential) and global (integral) information. To our best knowledge, this is the first attempt to organize SGWs in a hierarchical way and unite them with the bi-harmonic diffusion field towards quantitative region-based shape analysis. Furthermore, we develop a local-to-global shape feature detection framework to facilitate a host of graphics applications, including partial matching without point-wise correspondence, coarse-to-fine recognition, model recognition, etc. Through the extensive experiments and comprehensive comparisons with the state-of-the-art, our framework has exhibited many attractive advantages such as being geometry-aware, robust, discriminative, isometry-invariant, etc.