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Optical Engineering

Optical Processing Of Photographic Images
Author(s): F. T. S. Yu; J. L. Horner
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Paper Abstract

Recent advances in electro-optics have brought into use communication and information theory to analyze performance in coherent and incoherent optical information processing systems. An optical information processsing system can be analyzed with many of the same concepts of linear system theory (e.g., spatial impulse response, spatial frequency and spatial domain synthesis, etc.), and the photographic images to be processed can be regarded in the same manner as time signals (e.g., spatial frequency content, spatial amplitude and phase modulation, space-bandwidth product, etc.). Both coherent and incoherent optical processing systems can be treated as linear systems, and the processing operation can generally be carried out by communication theory concepts. Although coherent optical information processing operations have been used for performing complex amplitude operations, complex processing can also be performed with incoherent or white-light illumination. The importance of optical information processing operations, either coherent or incoherent, is due to the basic Fourier transform properties of lenses. In this paper, we will discuss mostly the incoherent systems because they are of more recent interest and possess certain advantages, we feel, over the traditional coherent optical processors. Experimental illustrations of the results are provided. In view of the broad area in optical processing of photographic images, we will confine ourselves to a few applications that we consider of general interest. We apologize for the omission of other techniques and applications, and for neglecting the inclusion of their references.

Paper Details

Date Published: 1 October 1981
PDF: 11 pages
Opt. Eng. 20(5) 205666 doi: 10.1117/12.7972789
Published in: Optical Engineering Volume 20, Issue 5
Show Author Affiliations
F. T. S. Yu, Pennsylvania State University (United States)
J. L. Horner, Rome Air Development Center (United States)

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