A Projection Operator for the Restoration of Divergence-Free Vector Fields

IEEE Transactions on Pattern Analysis and Machine Intelligence

Volumn 10, Issue 2, 1988, Pages 248-256

  Simard, P Y ^a   Mailloux, G E ^a  

^a ÉCOLE POLYTECHNIQUE DE MONTRÉAL   (Canada)

Author keywords

Convex projection; divergence free vector field; dynamic scene analysis; image restoration; velocity field

Indexed keywords

MATHEMATICAL TECHNIQUES - VECTORS; VISION - ARTIFICIAL;

DIVERGENCE-FREE VECTOR FIELDS; DYNAMIC SCENE ANALYSIS; IMAGE RESTORATION BY CONVEX PROJECTION; VELOCITY FIELD;

IMAGE PROCESSING;

EID: 0023981667     PISSN: 01628828     EISSN: None     Source Type: Journal    
DOI: 10.1109/34.3886     Document Type: Article

References (11)

1. D. C. Youla and H. Webb. “Image restoration by the method of eon-vex projections: Part I-Theory”, IEEE Trans. Med. Imaging, vol. MM, pp. 81–94, Oct. 1982.
2. M. I. Sezan and H. Stark, “Image restoration by the method of convex projections: Part IIApplication and numerical results”, IEEE Trans. Med. Imaging, vol. Ml-1, pp. 95–191, Oct. 1982.
3. M. I. Sezan and H. Stark, “Tomographic image reconstruction from incomplete view data by convex projection and direct Fourier inversion”, IEEE Trans. Med. Imaging, vol. MI-3, pp. 91–98, June. 1984.
4. R. T. Chin, C.-L. Yeh, and W. S. Olson, “Restoration of multichannel microwave radiometric images”, IEEE Trans. Pattern Anal. Machine Intel!., vol. PAMI-7, pp. 475–484, July 1985.
5. B. K. P. Horn and B. G. Schnunck, “Determining optical flow”. Artificial Intel!., vol. 17, pp. 185–203, Aug. 1981.
6. E. C. Hildreth, “Computations underlying the measurement of visual motion”, Artificial Intell., vol. 23, pp. 309–354. Aug. 1984.
7. D. R. Wilkie, Muscle. London and Southampton: Camelot, 1968.
8. V. Girault and P.-A. Raviart, Finite Element Approximation of the Navier-Stokes Equations. Berlin, Heidelberg, New York: Springer-Verlag. 1979.
9. R. Teman, Navier Stokes Equations. Amsterdam, New York, Oxford: North-Holland. 1979, p. 17.
10. R. A. Adams, Sobolev Spaces. New York, San Francisco, and London: Academic. 1975.
11. G. Dahlquist, Numerical Methods. Englcwoods Cliffs, NJ: Prentice-Hall, 1969.