CVAIGRAug 26, 2021

Unsupervised Dense Deformation Embedding Network for Template-Free Shape Correspondence

arXiv:2108.11609v14 citations
Originality Highly original
AI Analysis

This work addresses the need for efficient and accurate template-free shape correspondence in 3D deformation learning, which is crucial for applications in computer graphics and vision, and it is incremental by building on existing methods with novel components.

The paper tackles the problem of learning shape correspondence without dense supervision by developing an unsupervised network that predicts deformations between non-rigid shapes using dense local features, achieving a 24% improvement over state-of-the-art unsupervised methods and a 13% improvement over supervised methods on benchmark challenges.

Shape correspondence from 3D deformation learning has attracted appealing academy interests recently. Nevertheless, current deep learning based methods require the supervision of dense annotations to learn per-point translations, which severely overparameterize the deformation process. Moreover, they fail to capture local geometric details of original shape via global feature embedding. To address these challenges, we develop a new Unsupervised Dense Deformation Embedding Network (i.e., UD^2E-Net), which learns to predict deformations between non-rigid shapes from dense local features. Since it is non-trivial to match deformation-variant local features for deformation prediction, we develop an Extrinsic-Intrinsic Autoencoder to frst encode extrinsic geometric features from source into intrinsic coordinates in a shared canonical shape, with which the decoder then synthesizes corresponding target features. Moreover, a bounded maximum mean discrepancy loss is developed to mitigate the distribution divergence between the synthesized and original features. To learn natural deformation without dense supervision, we introduce a coarse parameterized deformation graph, for which a novel trace and propagation algorithm is proposed to improve both the quality and effciency of the deformation. Our UD^2E-Net outperforms state-of-the-art unsupervised methods by 24% on Faust Inter challenge and even supervised methods by 13% on Faust Intra challenge.

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