{"total":21,"rows":[{"id":"2410.02698","title":"Lie Algebra Canonicalization: Equivariant Neural Operators under arbitrary Lie Groups","created":"2024-10-03","cited_by_count":24,"area":null},{"id":"2206.05398","title":"E2PN: Efficient SE(3)-Equivariant Point Network","created":"2022-06-11","cited_by_count":17,"area":null},{"id":"2201.12212","title":"M\\\"obius Convolutions for Spherical CNNs","created":"2022-01-28","cited_by_count":13,"area":null},{"id":"2310.11366","title":"Lie Group Decompositions for Equivariant Neural Networks","created":"2023-10-17","cited_by_count":12,"area":null},{"id":"2310.13164","title":"Almost Equivariance via Lie Algebra Convolutions","created":"2023-10-19","cited_by_count":10,"area":null},{"id":"2410.09841","title":"Symmetry Discovery for Different Data Types","created":"2024-10-13","cited_by_count":8,"area":null},{"id":"2310.19368","title":"Color Equivariant Convolutional Networks","created":"2023-10-30","cited_by_count":7,"area":null},{"id":"2310.04521","title":"Lie Neurons: Adjoint-Equivariant Neural Networks for Semisimple Lie Algebras","created":"2023-10-06","cited_by_count":6,"area":null},{"id":"2405.19296","title":"Neural Isometries: Taming Transformations for Equivariant ML","created":"2024-05-29","cited_by_count":6,"area":null},{"id":"2408.14186","title":"Affine steerers for structured keypoint description","created":"2024-08-26","cited_by_count":6,"area":null},{"id":"2411.07326","title":"$SE(3)$ Equivariant Ray Embeddings for Implicit Multi-View Depth Estimation","created":"2024-11-11","cited_by_count":6,"area":null},{"id":"2508.11185","title":"CHARM3R: Towards Unseen Camera Height Robust Monocular 3D Detector","created":"2025-08-15","cited_by_count":6,"area":null},{"id":"2510.01855","title":"Explicit Discovery of Nonlinear Symmetries from Dynamic Data","created":"2025-10-02","cited_by_count":6,"area":null},{"id":"2303.00326","title":"Empowering Networks With Scale and Rotation Equivariance Using A Similarity Convolution","created":"2023-03-01","cited_by_count":4,"area":null},{"id":"2407.20223","title":"Correspondence-Free SE(3) Point Cloud Registration in RKHS via Unsupervised Equivariant Learning","created":"2024-07-29","cited_by_count":3,"area":null},{"id":"2212.14871","title":"Equivariant Light Field Convolution and Transformer","created":"2022-12-30","cited_by_count":2,"area":null},{"id":"2306.16058","title":"DUET: 2D Structured and Approximately Equivariant Representations","created":"2023-06-28","cited_by_count":2,"area":null},{"id":"2312.02146","title":"Learning Polynomial Problems with $SL(2,\\mathbb{R})$ Equivariance","created":"2023-12-04","cited_by_count":2,"area":null},{"id":"2409.07327","title":"Current Symmetry Group Equivariant Convolution Frameworks for Representation Learning","created":"2024-09-11","cited_by_count":2,"area":null},{"id":"2501.01136","title":"Symmetries-enhanced Multi-Agent Reinforcement Learning","created":"2025-01-02","cited_by_count":1,"area":null},{"id":"2206.11657","title":"Warped Convolutional Networks: Bridge Homography to sl(3) algebra by Group Convolution","created":"2022-06-23","cited_by_count":0,"area":null}],"next_cursor":null}