|
| This Article | ||
| ||
| Share | ||
| Bibliographic References | ||
| Add to: | ||
| | ||
| Search | ||
| ||
| ASCII Text | x | ||
| Andrea Fusiello, Arrigo Benedetti, Michela Farenzena, Alessandro Busti, "Globally Convergent Autocalibration Using Interval Analysis," IEEE Transactions on Pattern Analysis and Machine Intelligence, vol. 26, no. 12, pp. 1633-1638, December, 2004. | |||
| BibTex | x | ||
| @article{ 10.1109/TPAMI.2004.125, author = {Andrea Fusiello and Arrigo Benedetti and Michela Farenzena and Alessandro Busti}, title = {Globally Convergent Autocalibration Using Interval Analysis}, journal ={IEEE Transactions on Pattern Analysis and Machine Intelligence}, volume = {26}, number = {12}, issn = {0162-8828}, year = {2004}, pages = {1633-1638}, doi = {http://doi.ieeecomputersociety.org/10.1109/TPAMI.2004.125}, publisher = {IEEE Computer Society}, address = {Los Alamitos, CA, USA}, } | |||
| RefWorks Procite/RefMan/Endnote | x | ||
| TY - JOUR JO - IEEE Transactions on Pattern Analysis and Machine Intelligence TI - Globally Convergent Autocalibration Using Interval Analysis IS - 12 SN - 0162-8828 SP1633 EP1638 EPD - 1633-1638 A1 - Andrea Fusiello, A1 - Arrigo Benedetti, A1 - Michela Farenzena, A1 - Alessandro Busti, PY - 2004 KW - Image processing and computer vision KW - camera calibration KW - modeling from video KW - interval arithmetic KW - 3D/stereo scene analysis KW - self-calibration. VL - 26 JA - IEEE Transactions on Pattern Analysis and Machine Intelligence ER - | |||
[1] T.S. Huang and A.N. Netravali, “Motion and Structure from Feature Correspondences: A Review,” Proc. IEEE, vol. 82, no. 2, pp. 252-267, 1994.
[2] S.J. Maybank and O. Faugeras, “A Theory of Self-Calibration of a Moving Camera,” Int'l J. Computer Vision, vol. 8, no. 2, pp. 123-151, 1992.
[3] Q.-T. Luong and O. Faugeras, “Self-Calibration of a Moving Camera from Point Correspondences and Fundamental Matrices,” Int'l J. Computer Vision, vol. 22, no. 3, pp. 261-289, 1997.
[4] M.I. Lourakis and R. Deriche, “Camera Self-Calibration Using the Singular Value Decomposition of the Fundamental Matrix,” Proc. Fourth Asian Conf. Computer Vision, vol. 1, pp. 403-408, Jan. 2000.
[5] R.I. Hartley, “Kruppa's Equations Derived from the Fundamental Matrix,” IEEE Trans. Pattern Analysis and Machine Intelligence, vol. 19, no. 2, pp. 133-135, Feb. 1997.
[6] M. Pollefeys and L. van Gool, “A Stratified Approach to Metric Self-Calibration,” Proc. IEEE Conf. Computer Vision and Pattern Recognition, pp. 407-412, 1997.
[7] A. Heyden and K. Åström, “Euclidean Reconstruction from Constant Intrinsic Parameters,” Proc. Int'l Conf. Pattern Recognition, pp. 339-343, 1996.
[8] B. Triggs, “Autocalibration and the Absolute Quadric,” Proc. IEEE Conf. Computer Vision and Pattern Recognition, pp. 609-614, 1997.
[9] A. Fusiello, “Uncalibrated Euclidean Reconstruction: A Review,” Image and Vision Computing, vol. 18, no. 6-7, pp. 555-563, May 2000.
[10] A. Heyden and K. Åström, “Euclidean Reconstruction from Image Sequences with Varying and Unknown Focal Length and Principal Point,” Proc. IEEE Conf. Computer Vision and Pattern Recognition, pp. 438-443, 1997.
[11] M. Pollefeys, R. Koch, and L. van Gool, “Self-Calibration and Metric Reconstruction in Spite of Varying and Unknown Internal Camera Parameters,” Proc. IEEE Int'l Conf. Computer Vision, pp. 90-95, 1998.
[12] P. Mendonça and R. Cipolla, “A Simple Techinique for Self-Calibration,” Proc. IEEE Conf. Computer Vision and Pattern Recognition, pp. I:500-505, 1999.
[13] R.I. Hartley, “Estimation of Relative Camera Position for Uncalibrated Cameras,” Proc. European Conf. Computer Vision, pp. 579-587, 1992.
[14] P. Sturm, “On Focal Length Calibration for Two Views,” Proc. IEEE Conf. Computer Vision and Pattern Recognition, vol. 2, pp. 145-150, 2001.
[15] S. Bougnoux, “From Projective to Euclidean Space under Any Practical Situation, a Criticism of Self-Calibration,” Proc. IEEE Int'l Conf. Computer Vision, pp. 790-796, 1998.
[16] G. Roth and A. Whitehead, “Some Improvements on Two Autcalibration Algorithms Based on the Fundamental Matrix,” Proc. Int'l Conf. Pattern Recognition, vol. 2, pp. 312-315, 2002.
[17] J. Ponce, “On Computing Metric Upgrades of Projective Reconstructions under the Rectangular Pixel Assumption,” Proc. SMILE 2000 Workshop 3D Structure from Multiple Images of Large-Scale Environments, vol. 2018, pp. 52-67, 2002.
[18] J. Oliensis, “Fast and Accurate Self-Calibration,” Proc. IEEE Int'l Conf. Computer Vision, 1999.
[19] A. Heyden and K. Astrom, “Minimal Conditions on Intrinsic Parameters for Euclidean Reconstruction,” Proc. Asian Conf. Computer Vision, 1998.
[20] R. Hartley, E. Hayman, L. de Agapito, and I. Reid, “Camera Calibration and the Search for Infinity,” Proc. IEEE Int'l Conf. Computer Vision, 1999.
[21] A. Neumaier, Introduction to Numerical Analysis. Cambridge: Cambridge Univ. Press, 2001.
[22] E.R. Hansen, Global Optimization Using Interval Analysis. New York: Marcel Dekker, 1992.
[23] R. Hartley and A. Zisserman, Multiple View Geometry in Computer Vision. Cambridge Univ. Press, 2000.
[24] Q.-T. Luong and O.D. Faugeras, “The Fundamental Matrix: Theory, Algorithms, and Stability Analysis,” Int'l J. Computer Vision, vol. 17, pp. 43-75, 1996.
[25] T. Huang and O. Faugeras, “Some Properties of the E Matrix in Two-View Motion Estimation,” IEEE Trans. Pattern Analysis and Machine Intelligence, vol. 11, no. 12, pp. 1310-1312, Dec. 1989.
[26] Q.-T. Luong and T. Viéville, “Canonical Representations for the Geometries of Multiple Projective Views,” Computer Vision and Image Understanding, vol. 64, no. 2, pp. 193-229, 1996.
[27] R.E. Moore, Interval Analysis. Prentice-Hall, 1966.
[28] R.B. Kearfott, Rigorous Global Search: Continuous Problems. Kluwer, 1996.
[29] P.S.V. Nataraj and K. Kotecha, “An Algorithm for Global Optimization Using the Taylor-Bernstein Form as an Inclusion Function,” Int'l J. Global Optimization, vol. 24, pp. 417-436, 2002.
[30] R.B. Kearfott and K. Du, “The Cluster Problem in Multivariate Global Optimization,” J. Global Optimization, vol. 5, pp. 253-365, 1994.
[31] K. Makino and M. Berz, “Taylor Models and Other Validated Functional Inclusion Methods,” Int'l J. Pure and Applied Math., vol. 4, no. 4, pp. 379-456, 2003.
[32] D. Rogers and J.A. Adams, Mathematical Elements for Computer Graphics, second ed. McGraw-Hill, 1990.
[33] A. Neumaier, “Taylor Forms— Use and Limits,” Reliable Computing, vol. 9, pp. 43-79, 2002.
[34] A. Fusiello, A. Benedetti, M. Farenzena, and A. Busti, “Globally Convergent Autocalibration Using Interval Analysis,” Technical Report RR 09/2003, Dipartimento di Informatica, Università di Verona, 2003.
[35] R.I. Hartley, “In Defence of the 8-Point Algorithm,” Proc. IEEE Int'l Conf. Computer Vision, 1995.
[36] C. Zeller and O. Faugeras, “Camera Self-Calibration from Video Sequences: The Kruppa Equations Revisited,” Research Report 2793, INRIA, Feb. 1996.
[37] T. Ueshiba and F. Tomita, “A Factorization Method for Projective and Euclidean Reconstruction from Multiple Perspective Views via Iterative Depth Estimation,” Proc. European Conf. Computer Vision, pp. 296-310, 1998.
[38] Z. Zhang, “A Flexible New Technique for Camera Calibration,” IEEE Trans. Pattern Analysis and Machine Intelligence, vol. 22, no. 11, pp. 1330-1334, Nov. 2000.
[39] P. Beardsley, A. Zisserman, and D. Murray, “Sequential Update of Projective and Affine Structure from Motion,” Int'l J. Computer Vision, vol. 23, no. 3, pp. 235-259, 1997.
[40] P. Sturm, “A Case Against Kruppa's Equations for Camera Self-Calibration,” IEEE Trans. Pattern Analysis and Machine Intelligence, vol. 22, no. 10, pp. 1199-1204, Sept. 2000.

