We introduce a novel dense shape matching method for deformable, three-dimensional shapes. Differently from most existing techniques, our approach is general in that it allows the shapes to undergo deformations that are far from being isometric. We do this in a supervised learning framework which makes use of training data as represented by a small set of example shapes. From this set, we learn an implicit representation of a shape descriptor capturing the variability of the deformations in the given class. The learning paradigm we choose for this task is a random forest classifier. With the additional help of a spatial regularizer, the proposed method achieves significant improvements over the baseline approach and obtains state-of-the-art results while keeping a low computational cost.
Applying random forests to the problem of dense non-rigid shape correspondence / Vestner, Matthias; Rodolà, Emanuele; Windheuser, Thomas; Bulò, Samuel Rota; Cremers, Daniel. - (2016), pp. 231-248. - MATHEMATICS AND VISUALIZATION. [10.1007/978-3-319-24726-7_11].
Applying random forests to the problem of dense non-rigid shape correspondence
Rodolà, Emanuele;
2016
Abstract
We introduce a novel dense shape matching method for deformable, three-dimensional shapes. Differently from most existing techniques, our approach is general in that it allows the shapes to undergo deformations that are far from being isometric. We do this in a supervised learning framework which makes use of training data as represented by a small set of example shapes. From this set, we learn an implicit representation of a shape descriptor capturing the variability of the deformations in the given class. The learning paradigm we choose for this task is a random forest classifier. With the additional help of a spatial regularizer, the proposed method achieves significant improvements over the baseline approach and obtains state-of-the-art results while keeping a low computational cost.File | Dimensione | Formato | |
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