mlsanityData to 14 Oct 2026

Efficient Linear Attention for Fast and Accurate Keypoint Matching

arXiv 2204.07731 ↗First posted 16 Apr 2022cs.CVcited by 6

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Abstract (arXiv)

Recently Transformers have provided state-of-the-art performance in sparse matching, crucial to realize high-performance 3D vision applications. Yet, these Transformers lack efficiency due to the quadratic computational complexity of their attention mechanism. To solve this problem, we employ an efficient linear attention for the linear computational complexity. Then, we propose a new attentional aggregation that achieves high accuracy by aggregating both the global and local information from sparse keypoints. To further improve the efficiency, we propose the joint learning of feature matching and description. Our learning enables simpler and faster matching than Sinkhorn, often used in matching the learned descriptors from Transformers. Our method achieves competitive performance with only 0.84M learnable parameters against the bigger SOTAs, SuperGlue (12M parameters) and SGMNet (30M parameters), on three benchmarks, HPatch, ETH, and Aachen Day-Night.

Key facts. Cited by 6 papers in the map (data through 14 Oct 2026). Builds on 31 of its 61 references that are in the map. First posted on arXiv 16 Apr 2022.

Builds on

31 of 61 references.

References · 31

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19 more
  1. 2018Image Transformercited by 772
  2. 2018MegaDepth: Learning Single-View Depth Prediction from Internet Photoscited by 737
  3. 2019Compressive Transformers for Long-Range Sequence Modellingcited by 726
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  9. 2021Pixel-Perfect Structure-from-Motion with Featuremetric Refinementcited by 200
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  13. 2020Patch2Pix: Epipolar-Guided Pixel-Level Correspondencescited by 129
  14. 2020Efficient Neighbourhood Consensus Networks via Submanifold Sparse Convolutionscited by 93
  15. 2021Learning to Match Features with Seeded Graph Matching Networkcited by 92
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  18. 2020Deep Graph Matching via Blackbox Differentiation of Combinatorial Solverscited by 81
  19. 2016A Dual Ascent Framework for Lagrangean Decomposition of Combinatorial Problemscited by 7

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Citing papers per year: 2022: 1; 2023: 5.

6 papers.