UM
Direct method-green's theory: From PDE to BIE in the geometric transformation
LI-NA YANG1,2; TAO-SHEN LI1,3; YUAN YAN TANG2; JIA XU1,3; JIAN-JIA PAN2; HUI-WU LUO2; XIAN-WEI ZHENG2
2016-11-02
Conference NameInternational Conference on Wavelet Analysis and Pattern Recognition
Source PublicationProceedings of the 2016 International Conference on Wavelet Analysis and Pattern Recognition
Volume2016-November
Pages157-161
Conference Date10-13 July 2016
Conference PlaceJeju
CountrySouth Korea
PublisherIEEE
Abstract

In this research, we apply the Green's theory for converting the partial differential equation to the boundary integral equation for geometric transformation. Green's theory is designed specifically for integral equation. It is efficient in detecting the singularity point to the geometric transformation that has been verified. Experimental results show that the Green's theory has good performance.

KeywordGeometric Transformation Green's Theory Integral Equation Partial Differential Equation
DOIhttps://doi.org/10.1109/ICWAPR.2016.7731636
URLView the original
Indexed BySCI
Language英语
WOS Research AreaComputer Science ; Engineering
WOS SubjectComputer Science, Interdisciplinary Applications ; Engineering, Electrical & Electronic
WOS IDWOS:000387487900017
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Citation statistics
Document TypeConference paper
CollectionUniversity of Macau
Affiliation1.Universities Key Laboratory of Parallel and Distributed Computing
2.Department of Computer and Information Science, Faculty of Science and Technology, University of Macau, Macau
3.Guangxi Colleges and Universities Key Laboratory of Parallel and Distributed Computing, Nanning 530004, China
First Author AffilicationFaculty of Science and Technology
Recommended Citation
GB/T 7714
LI-NA YANG,TAO-SHEN LI,YUAN YAN TANG,et al. Direct method-green's theory: From PDE to BIE in the geometric transformation[C]:IEEE,2016:157-161.
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