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Issue No. 05 - September/October (2009 vol. 15)
ISSN: 1077-2626
pp: 853-866
Tong-Yee Lee , National Cheng-Kung University, Tainan
Hung-Kuo Chu , National Cheng-Kung University, Tainan
ABSTRACT
In this paper, we solve the problem of 3D shape interpolation with significant pose variation. For an ideal 3D shape interpolation, especially the articulated model, the shape should follow the movement of the underlying articulated structure and be transformed in a way that is as rigid as possible. Given input shapes with compatible connectivity, we propose a novel multiresolution mean shift (MMS) clustering algorithm to automatically extract their near-rigid components. Then, by building the hierarchical relationship among extracted components, we compute a common articulated structure for these input shapes. With the aid of this articulated structure, we solve the shape interpolation by combining 1) a global pose interpolation of near-rigid components from the source shape to the target shape with 2) a local gradient field interpolation for each pair of components, followed by solving a Poisson equation in order to reconstruct an interpolated shape. As a result, an aesthetically pleasing shape interpolation can be generated, with even the poses of shapes varying significantly. In contrast to a recent state-of-the-art work [CHECK END OF SENTENCE], the proposed approach can achieve comparable or even better results and have better computational efficiency as well.
INDEX TERMS
Shape interpolation, pose configuration, multiresolution mean shift (MMS) clustering.
CITATION
Tong-Yee Lee, Hung-Kuo Chu, "Multiresolution Mean Shift Clustering Algorithm for Shape Interpolation", IEEE Transactions on Visualization & Computer Graphics, vol. 15, no. , pp. 853-866, September/October 2009, doi:10.1109/TVCG.2009.40
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