Visual reconstruction
Motion and Structure from Orthographic Projections
IEEE Transactions on Pattern Analysis and Machine Intelligence
Robust regression methods for computer vision: a review
International Journal of Computer Vision
Parallel and Deterministic Algorithms from MRFs: Surface Reconstruction
IEEE Transactions on Pattern Analysis and Machine Intelligence
Robust Clustering with Applications in Computer Vision
IEEE Transactions on Pattern Analysis and Machine Intelligence
IEEE Transactions on Pattern Analysis and Machine Intelligence
Geometric computation for machine vision
Geometric computation for machine vision
IEEE Transactions on Pattern Analysis and Machine Intelligence
Computational approaches for solving the bas-relief ambiguity under orthographic projection
Pattern Recognition Letters
Markov random field modeling in computer vision
Markov random field modeling in computer vision
On Discontinuity-Adaptive Smoothness Priors in Computer Vision
IEEE Transactions on Pattern Analysis and Machine Intelligence
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A robust method is presented for computing rotation angles of imagesequences from a set of corresponding points containing outliers. Assumingknown rotation axis, a least-squares (LS) solution are derived to computethe rotation angle from a clean data set of point correspondences. Sinceclean data is not guaranteed, we introduce a robust solution, based on theM-estimator, to deal with outliers. Then we present an enhanced robustalgorithm, called the annealing M-estimator (AM-estimator), for reliablerobust estimation. The AM-estimator has several attractive advantages overthe traditional M-estimator: By definition, the AM-estimator involvesneither scale estimator nor free parameters and hence avoids instabilitiestherein. Algorithmically, it uses a deterministic annealing technique toapproximate the global solution regardless of the initialization.Experimental results are presented to compare the performance of the LS, M-and AM-estimators for the angle estimation. Experiments show that in thepresence of outliers, the M-estimator outperforms the LS estimator and theAM-estimator outperforms the M-estimator.