Abstract

A standard matrix-inversion method is applied to a problem of image restoration that commonly occurs. The relation of this method to the more powerful methods using von Neumann’s alternating-projection theorem or the prolate-spheroidal wave functions is indicated.

© 1982 Optical Society of America

Restoration of images possessing a finite Fourier series: errata

W. Duane Montgomery
Opt. Lett. 7(5) 244-244 (1982)

Optical applications of von Neumann’s alternating-projection theorem

W. Duane Montgomery
Opt. Lett. 7(1) 1-3 (1982)

Restoration of images of finite extent objects by a singular value decomposition technique

M. Severcan
Appl. Opt. 21(6) 1073-1076 (1982)

Image compression and restoration incorporating prior knowledge

T. J. Hall, A. M. Darling, and M. A. Fiddy
Opt. Lett. 7(10) 467-468 (1982)

Restoration of discrete Fourier spectra using linear programming

R. Mammone and G. Eichmann
J. Opt. Soc. Am. 72(8) 987-992 (1982)