Title :
Restoration of error-diffused images using projection onto convex sets
Author :
Unal, Gozde Bozkurt ; Çetin, A. Enis
Author_Institution :
Electr. & Comput. Eng. Dept., North Carolina State Univ., Raleigh, NC, USA
fDate :
12/1/2001 12:00:00 AM
Abstract :
A novel inverse halftoning method is proposed to restore a continuous tone image from a given half-tone image. A set theoretic formulation is used where three sets are defined using the prior information about the problem. A new space-domain projection is introduced assuming the halftoning is performed using error diffusion, and the error diffusion filter kernel is known. The space-domain, frequency-domain, and space-scale domain projections are used alternately to obtain a feasible solution for the inverse halftoning problem which does not have a unique solution
Keywords :
filtering theory; frequency-domain analysis; image restoration; inverse problems; set theory; POCS; continuous tone image; error diffusion filter kernel; error-diffused image restoration; frequency-domain projection; half-tone image; inverse halftoning; inverse halftoning method; projection onto convex sets; set theory; space domain projection; space-domain projection; space-scale domain projection; Constraint optimization; Image restoration; Information filtering; Information filters; Iterative algorithms; Iterative methods; Kernel; Low pass filters; Projection algorithms; Singular value decomposition;
Journal_Title :
Image Processing, IEEE Transactions on