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Computing Matched-Epipolar Projections

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by Richard Hartley, et al.
Citations:38 - 5 self
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BibTeX

@MISC{Hartley_computingmatched-epipolar,
    author = {Richard Hartley and et al.},
    title = {Computing Matched-Epipolar Projections},
    year = {}
}

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Abstract

This paper gives a new method for image rectification, the process of resampling pairs of stereo images taken from widely differing viewpoints in order to produce a pair of "matched epipolar projections". These are projections in which the epipolar lines run parallel with the x-axis and consequently, disparities between the images are in the x-direction only. The method is based on an examination of the essential matrix of Longuet-Higgins which describes the epipolar geometry of the image pair. The approach taken is consistent with that recently advocated strongly by Faugeras ([1]) of av oiding camera calibration. The paper uses methods of projective geometry to define a matrix called the "epipolar transformation matrix" used to determine a pair of 2D projective transforms to be applied to the two images in order to match the epipolar lines. The advantages include the simplicity of the 2D projective transformation which allows very fast resampling as well as subsequent simplification in the identification of matched points and scene reconstruction.

Citations

545 A computer algorithm for reconstructing a scene from two projections - Longuet-Higgins - 1981
460 What can be seen in three dimensions with an uncalibrated stereo rig - Faugeras - 1992
253 I.: Estimation of relative camera position for uncalibrated cameras - HARTLEY - 1992
221 Stereo from uncalibrated cameras - Hartley, Gupta, et al. - 1992
116 Motion from point matches: Multiplicity of solutions - Faugeras, Maybank - 1990
31 Three dimensional data input by tablet - Sutherland - 1974
1 Three dimensional data input bytablet,”Proceedings - Sutherland - 1974
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