Enhanced geometrical superresolved imaging with moving binary random mask

Journal of the Optical Society of America A: Optics and Image Science, and Vision

Volumn 28, Issue 4, 2011, Pages 566-575

  Borkowski, Amikam ^a   Zalevsky, Zeev ^b   Marom, Emanuel ^a   Javidi, Bahram ^c  

^a TEL AVIV UNIVERSITY   (Israel)

^b BAR ILAN UNIVERSITY   (Israel)

^c University of Connecticut   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

GEOMETRICAL RESOLUTION; HIGH RESOLUTION IMAGE; IMAGING SENSORS; INTERMEDIATE IMAGE; OPTICAL COMPONENTS; SPATIAL NOISE; SPATIAL SAMPLING;

SENSORS;

EID: 79958739218     PISSN: 10847529     EISSN: 15208532     Source Type: Journal    
DOI: 10.1364/JOSAA.28.000566     Document Type: Article

References (21)

1. P. Cheeseman, B. Kanefsky, R. Kraft, J. Stutz, and R. Hanson, "Super-resolved surface reconstruction from multiple images," in Maximum Entropy and Bayesian Methods, G. R. Heidbreder, ed. (Kluwer, 1996), pp. 293-308.
2. R. C. Hardie, K. J. Barnard, and E. E. Armstrong, "Joint MAP registration and high-resolution image estimation using a sequence of undersampled images," IEEE Trans. Image Process. 6, 1621-1633 (1997). (Pubitemid 127770518)
3. B. C. Tom and A. K. Katsaggelos, "Reconstruction of a highresolution image from multiple-degraded misregistered lowresolution images," Proc. SPIE 2308, 971-981 (1994).
4. H. Stark and P. Oskoui, "High-resolution image recovery from image-plane arrays using convex projections," J. Opt. Soc. Am. A 6, 1715-1726 (1989).
5. F. W. Wheeler, R. T. Hoctor, and E. B. Barrett, "Super-resolution image synthesis using projections onto convex sets in the frequency domain," Proc. SPIE, 5674, 479-490 (2005). (Pubitemid 40949277)
6. M. Irani and S. Peleg, "Motion analysis for image enhancement: Resolution, occlusion, and transparency," J. Visual Commun. Image Represent 4, 324-335 (1993).
7. Z. Zalevsky, D. Mendlovic, and E. Marom, "Special sensor masking for exceeding system geometrical resolving power," Opt. Eng. 39, 1936-1942 (2000).
8. Z. Zalevsky, N. Shamir, and D. Mendlovic, "Geometrical superresolution in infra-red sensor: Experimental verification," Opt. Eng. 43, 1401-1406 (2004).
9. A. Borkowski, Z. Zalevsky, and B. Javidi, "Geometrical super resolved imaging using non periodic spatial masking," J. Opt. Soc. Am. A 26, 589-601 (2009).
10. I. ul-Haq and A. A. Mudassar, "Geometrical superresolution of CCD-pixel," Opt. Lett. 35, 2705-2707 (2010).
11. M. Sohail and A. A. Mudassar, "Geometric superresolution by using an optical mask," Appl. Opt. 49, 3000-3005 (2010).
12. K. A. Nugent and B. Luther-Davies, "Penumbral imaging of high energy x-rays from laser-produced plasmas," Opt. Commun. 49, 393-396 (1984). (Pubitemid 14562964)
13. K. A. Nugent, "Coded aperture imaging: A Fourier space analysis," Appl. Opt. 26, 563-569 (1987). (Pubitemid 17235306)
14. Z. Zalevsky, J. Solomon, and D. Mendlovic, "Geometrical super resolution using code division multiplexing," Appl. Opt. 42, 32-40 (2005). (Pubitemid 40109077)
15. C. F. Van Loan, "The ubiquitous Kronecker product," J. Comp. Appl. Math. 123, 85-100 (2000).
16. R. M. Gray, "Toeplitz and circulant matrices: A review," Found. Trends Commun. Inf. Theory 2, 155-239 (2005).
17. H. Lev-Ari, "Efficient solution of linear matrix equations with application to multistatic antenna array processing," Commun. Inf. Syst. 5, 123-130 (2005).
18. G. H. Golub and C. F. Van Loan, Matrix Computations, 3rd ed. (Johns Hopkins, 1996), pp. 257-258.
19. G. H. Golub, M. Heath, and G. Wahba, "Generalized crossvalidation as a method for choosing a good ridge parameter," Technometrics 21, 215-223 (1979).
20. G. H. Golub and U. von Matt, "Generalized cross-validation for large scale problems," in Proceedings of the Second International Workshop on Recent Advances in Total Least Squares Techniques and Errors-in-Variables Modeling, S. Van Huffel, ed. (Society for Industrial and Applied Mathematics, 1997), pp. 139-148.
21. A. Bouhamidi and K. Jbilou, "Sylvester Tikhonov-regularization methods in image restoration," J. Comput. Appl. Math. 206, 86-98 (2007). (Pubitemid 46817744)