RINO: Rotation-Invariant Non-Rigid Correspondences
Maolin Gao, Shao Jie Hu-Chen, Congyue Deng, Riccardo Marin, Leonidas J. Guibas, Daniel Cremers
摘要
Dense 3D shape correspondence remains a central challenge in computer vision and graphics as many deep learning approaches still rely on intermediate geometric features or handcrafted descriptors, limiting their effectiveness under non-isometric deformations, partial data, and non-manifold inputs. To overcome these issues, we introduce RINO, an unsupervised, rotation-invariant dense correspondence framework that effectively unifies rigid and non-rigid shape matching. The core of our method is the novel RINONet, a feature extractor that integrates vector-based SO(3)-invariant learning with orientation-aware complex functional maps to extract robust features directly from raw geometry. This allows for a fully end-to-end, data-driven approach that bypasses the need for shape pre-alignment or handcrafted features. Extensive experiments show unprecedented performance of RINO across challenging non-rigid matching tasks, including arbitrary poses, non-isometry, partiality, non-manifoldness, and noise.
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它引用的顶会 Paper26
- Vector Neurons: A General Framework for SO(3)-Equivariant NetworksCongyue Deng, Or Litany, Yueqi Duan, Adrien Poulenard 等ICCV 2021 · 被引用 411 次
- Gauge Equivariant Mesh CNNs: Anisotropic convolutions on geometric graphsPim de Haan, Maurice Weiler, Taco Cohen, Max WellingICLR 2021 · 被引用 139 次
- Correspondence learning via linearly-invariant embeddingRiccardo Marin, Marie-Julie Rakotosaona, Simone Melzi, Maks OvsjanikovNeurIPS 2020 · 被引用 82 次
- Weakly Supervised Deep Functional Maps for Shape MatchingAbhishek Sharma, Maks OvsjanikovNeurIPS 2020 · 被引用 58 次
- DeltaConv: anisotropic operators for geometric deep learning on point cloudsRuben Wiersma, Ahmad Nasikun, Elmar Eisemann, Klaus HildebrandtSIGGRAPH 2022 · 被引用 48 次
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