DocumentCode
2397305
Title
3D point correspondence by minimum description length with 2DPCA
Author
Chen, Jiun-Hung ; Shapiro, Linda G.
Author_Institution
Comput. Sci. & Eng., Univ. of Washington, Seattle, WA, USA
fYear
2009
fDate
3-6 Sept. 2009
Firstpage
5657
Lastpage
5660
Abstract
Finding point correspondences plays an important role in automatically building statistical shape models from a training set of 3D surfaces. Davies et al. assumed the projected coefficients have a multivariate Gaussian distributions and derived an objective function for the point correspondence problem that uses minimum description length to balance the training errors and generalization ability. Recently, two-dimensional principal component analysis has been shown to achieve better performance than PCA in face recognition. Motivated by the better performance of 2DPCA, we generalize the MDL-based objective function to 2DPCA in this paper. We propose a gradient descent approach to minimize the objective function. We evaluate the generalization abilities of the proposed and original methods in terms of reconstruction errors. From our experimental results on different sets of 3D shapes of different human body organs, the proposed method performs significantly better than the original method.
Keywords
Gaussian processes; computerised tomography; gradient methods; image reconstruction; medical image processing; principal component analysis; 2DPCA; 3D point correspondence; gradient descent approach; minimum description length; multivariate Gaussian distributions; principal component analysis; reconstruction errors; statistical shape models; Algorithms; Artificial Intelligence; Humans; Image Enhancement; Image Interpretation, Computer-Assisted; Imaging, Three-Dimensional; Pattern Recognition, Automated; Reproducibility of Results; Sensitivity and Specificity; Viscera;
fLanguage
English
Publisher
ieee
Conference_Titel
Engineering in Medicine and Biology Society, 2009. EMBC 2009. Annual International Conference of the IEEE
Conference_Location
Minneapolis, MN
ISSN
1557-170X
Print_ISBN
978-1-4244-3296-7
Electronic_ISBN
1557-170X
Type
conf
DOI
10.1109/IEMBS.2009.5333769
Filename
5333769
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