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Vector Neurons: A General Framework for SO(3)-Equivariant Networks., , , , , and . ICCV, page 12180-12189. IEEE, (2021)Topological Function Optimization for Continuous Shape Matching., , and . Comput. Graph. Forum, 37 (5): 13-25 (2018)Matching Humans with Different Connectivity., , , , , , , and . 3DOR@Eurographics, page 121-128. Eurographics Association, (2019)A Functional Approach to Rotation Equivariant Non-Linearities for Tensor Field Networks., and . CVPR, page 13174-13183. Computer Vision Foundation / IEEE, (2021)ConDor: Self-Supervised Canonicalization of 3D Pose for Partial Shapes., , , , , and . CVPR, page 16948-16958. IEEE, (2022)Effective Rotation-Invariant Point CNN with Spherical Harmonics Kernels., , , and . 3DV, page 47-56. IEEE, (2019)Structures for deep learning and topology optimization of functions on 3D shapes. (Structures pour l'apprentissage profond et l'optimisation de la topologie de fonctions sur les formes 3D).. Institut Polytechnique de Paris, France, (2020)Multi-directional geodesic neural networks via equivariant convolution., and . ACM Trans. Graph., 37 (6): 236 (2018)Continuous and orientation-preserving correspondences via functional maps., , , and . ACM Trans. Graph., 37 (6): 248 (2018)LEGO-Net: Learning Regular Rearrangements of Objects in Rooms., , , , , , and . CVPR, page 19037-19047. IEEE, (2023)