Differential pose optimization in descriptor space -- Combining Geometric and Photometric Methods for Motion Estimation
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Abstract (arXiv)
One of the fundamental problems in computer vision is the two-frame relative pose optimization problem. Primarily, two different kinds of error values are used: photometric error and re-projection error. The selection of error value is usually directly dependent on the selection of feature paradigm, photometric features, or geometric features. It is a trade-off between accuracy, robustness, and the possibility of loop closing. We investigate a third method that combines the strengths of both paradigms into a unified approach. Using densely sampled geometric feature descriptors, we replace the photometric error with a descriptor residual from a dense set of descriptors, thereby enabling the employment of sub-pixel accuracy in differential photometric methods, along with the expressiveness of the geometric feature descriptor. Experiments show that although the proposed strategy is an interesting approach that results in accurate tracking, it ultimately does not outperform pose optimization strategies based on re-projection error despite utilizing more information. We proceed to analyze the underlying reason for this discrepancy and present the hypothesis that the descriptor similarity metric is too slowly varying and does not necessarily correspond strictly to keypoint placement accuracy.
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References · 11
- 2019SuperGlue: Learning Feature Matching with Graph Neural Networkscited by 1,443
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- 2016Direct Sparse Odometrycited by 485
- 2016Past, Present, and Future of Simultaneous Localization And Mapping: Towards the Robust-Perception Agecited by 411
- 2019R2D2: Repeatable and Reliable Detector and Descriptorcited by 207
- 2021Back to the Feature: Learning Robust Camera Localization from Pixels to Posecited by 199
- 2021Learning Accurate Dense Correspondences and When to Trust Themcited by 113
- 2016Photometric Bundle Adjustment for Vision-Based SLAMcited by 25
- 2021Learning to Solve Hard Minimal Problemscited by 19
- 2017Joint Epipolar Tracking (JET): Simultaneous optimization of epipolar geometry and feature correspondencescited by 1
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