Synonyms
Definition
The goal of robust methods in computer vision is to extract all the information necessary to solve a given task while discarding everything that is not needed. The tasks can be very simple or very complex, but in real-life applications, a robust procedure will always be required. In the end, the performance of a machine for solving a vision problem will be judged against that of human observers performing the equivalent task. Since the human visual system works in a much more sophisticated manner than the present day computer vision systems, this ultimate goal is still far from reality.
Background
The task of a robust algorithm is to derive a model that estimates one or more structures present in the data, each structure depending only on a part of the data. A point obeying the model is called an inlier, while a point not obeying it is called an outlier. Since there are several inlier structures, therefore relative to one inlier...
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References
Comaniciu D, Meer P (2002) Mean shift: a robust approach toward feature space analysis. IEEE Trans Pattern Anal Mach Intell 24(5):603–619
Kanatani K, Morris D (2001) Gauges and gauge transformations for uncertainty description of geometric structure with indeterminacy. IEEE Trans Inf Theory 47:2017–2028
Subbarao R, Meer P (2009) Nonlinear mean shift over Riemannian manifolds. Int J Comput Vis 84:1–20
Huber PJ (1996) Robust statistical procedures, 2nd edn. SIAM, Philadelphia
Rousseeuw PJ, Leroy AM (1987) Robust regression and outlier detection. Wiley, New York
Meer P, Mintz D, Kim DY, Rosenfeld A (1991) Robust regression methods in computer vision: a review. Int J Comput Vis 6:59–70
Stewart CV (1999) Robust parameter estimation in computer vision. SIAM Rev 41:513–537
Meer P, Stewart CV, Tyler DE (eds) (2000) Robust statistical techniques in image understanding. Special issue, Computer Vision and Image Understanding vol 78. Academic Press San Diego
Fischler MA, Bolles RC (1981) Random sample consensus: a paradigm for model fitting with applications to image analysis and automated cartography. Commun ACM 24(6):381–395
Raguram R, Frahm JM, Pollefeys M (2008) A comparative analysis of ransac techniques leading to adaptive real-time random sample consensus. In: ECCV '08: proceedings of the 10th European conference on computer vision, Springer, pp 500–513
Wang H, Suter D (2004) Robust adaptive-scale parametric model estimation for computer vision IEEE Trans Pattern Anal Mach Intell 26:1459–1474
Subbarao R, Meer P (2006) Beyond RANSAC: user independent robust regression. Workshop on 25 years of RANSAC, New York, NY
Vidal R, Ma Y, Sastry S (2005) Generalized principal component analysis (GPCA). IEEE Trans Pattern Anal Mach Intell 27:1945–1959
Hartley RI, Zisserman A (2004) Multiple view geometry in computer vision, 2nd edn. Cambridge University Press, Cambridge
Mittal S, Anand S, Meer P (2012) Generalized Projection Based M-Estimator. IEEE Trans Pattern Anal Mach Intell., 34:2351–2364
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Meer, P., Mittal, S. (2014). Robust Methods. In: Ikeuchi, K. (eds) Computer Vision. Springer, Boston, MA. https://doi.org/10.1007/978-0-387-31439-6_650
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DOI: https://doi.org/10.1007/978-0-387-31439-6_650
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