2017 IEEE Conference on Computer Vision and Pattern Recognition (CVPR) 2017
DOI: 10.1109/cvpr.2017.480
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Self-Calibration-Based Approach to Critical Motion Sequences of Rolling-Shutter Structure from Motion

Abstract: In this paper we consider critical motion sequences (CMSs) of rolling-shutter (RS) SfM. Employing an RS camera model with linearized pure rotation, we show that the RS distortion can be approximately expressed by two internal parameters of an "imaginary" camera plus one-parameter nonlinear transformation similar to lens distortion. We then reformulate the problem as self-calibration of the imaginary camera, in which its skew and aspect ratio are unknown and varying in the image sequence. In the formulation, we… Show more

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Cited by 23 publications
(16 citation statements)
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“…In the case of rolling shutter cameras, the pointer bends in the images because of different exposure synchronization within an image frame (see Figure 16). The use of such cameras would require a rolling shutter correction (e.g., Grundmann et al, 2012;Ito and Okatani, 2016). However, even with such a correction, it is expected that the accuracy is not equal to global shutter cameras.…”
Section: Discussionmentioning
confidence: 99%
“…In the case of rolling shutter cameras, the pointer bends in the images because of different exposure synchronization within an image frame (see Figure 16). The use of such cameras would require a rolling shutter correction (e.g., Grundmann et al, 2012;Ito and Okatani, 2016). However, even with such a correction, it is expected that the accuracy is not equal to global shutter cameras.…”
Section: Discussionmentioning
confidence: 99%
“…( 6) can be ignored. This simplification method is also used in [2], [17], [32], [33]. This approximation can be justified in that we force the translational speed vectors d 1 and d 2 to be constant in the world coordinate system, which is physically coherent with the constant velocity kinematic model.…”
Section: Simplified Rs Homography Matrixmentioning
confidence: 99%
“…Therefore, the images captured by moving RS cameras are subject to distortions such as wobble and skew, which defeat the classical GS geometric model that is usually assumed in 3D computer vision. In the past decade, many methods have been designed to fit RS camera problems, such as absolute pose (AP) (Ait-Aider et al 2006, 2007Ait-Aider and Berry 2009;Saurer et al 2015), 3D reconstruction from stereo rigs (Ait-Aider and Berry 2009;Saurer et al 2016Saurer et al , 2013, bundle adjustment for Structure-from-Motion (SfM) (Hedborg et al 2011(Hedborg et al , 2012, relative pose estimation (Dai et al 2016), dense matching (Kim et al 2016;Saurer et al 2016) and degeneracy understanding (Albl et al 2016b;Ito and Okatani 2017). In this paper, we bring a new approach to AP and SfM, two classical and fundamental problems in 3D vision, for the case of RS images.…”
Section: Contextmentioning
confidence: 99%
“…The RSSfM problem has been studied recently (Hedborg et al 2012;Albl et al 2016b;Ito and Okatani 2017;Zhuang et al 2017;Im et al 2018). RSSfM takes multiview point correspondences and aims at reconstructing their 3D structure, camera poses and motion.…”
Section: Contextmentioning
confidence: 99%
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