2009 IEEE 12th International Conference on Computer Vision 2009
DOI: 10.1109/iccv.2009.5459375
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Structure- and motion-adaptive regularization for high accuracy optic flow

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Cited by 150 publications
(106 citation statements)
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“…We address the problem of noisy data and model deviations by applying robust norms in E D and E L . Those problems have also been addressed by other authors by introducing a data-based adaption of the smoothness term to rigid motion [22]. In some cases violations of the brightness constancy constraint can be effectively handled by introducing gradient constancy into E D [23].…”
Section: Expected Problemsmentioning
confidence: 94%
“…We address the problem of noisy data and model deviations by applying robust norms in E D and E L . Those problems have also been addressed by other authors by introducing a data-based adaption of the smoothness term to rigid motion [22]. In some cases violations of the brightness constancy constraint can be effectively handled by introducing gradient constancy into E D [23].…”
Section: Expected Problemsmentioning
confidence: 94%
“…Optical flow is often investigated in a variational setting, e.g. [16,20]. Some approaches, however, also employ triangle meshes, for example the discrete algorithm by [9] or the finite element approach of [5].…”
Section: Related Workmentioning
confidence: 99%
“…To optimize, we propose to decompose the problem into a sequence of simpler ones, while each subproblem involves alternating updates and iterating until convergence, similar to the quadratic splitting scheme commonly used in recent optical flow works [11,13,14]. Specifically, our algorithm proceeds with the initial u = u 0 and the following iterations:…”
Section: Sequential Optimizationmentioning
confidence: 99%
“…Among them, the TV-L1 framework [11,10] is a popular one, which used total variation (TV) like regularization and a robust L 1 norm in the data term. Based on the observation that motion discontinuities often coincide with object boundaries in images, some researchers proposed to adapt the isotropic spatial regularization to local image structures [13,6]. For data similarity measures, more advanced ones such as image gradient [4] and normalized cross correlation [16,17], have also been proposed to improve over image intensities.…”
Section: Introductionmentioning
confidence: 99%