Binary image algebra representations of optical cellular logic and symbolic substitution

Kung-Shiuh Huang; B. K. Jenkins; A. A. Sawchuk

doi:10.1364/OAM.1987.THA4

Annual Meeting Optical Society of America
Technical Digest Series (Optica Publishing Group, 1987),
paper THA4
•https://doi.org/10.1364/OAM.1987.THA4

Binary image algebra representations of optical cellular logic and symbolic substitution

Kung-Shiuh Huang, B. K. Jenkins, and A. A. Sawchuk

OSA Annual Meeting 1987

Rochester, New York United States
18–23 October 1987
ISBN:

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Optical Computing: 1 (THA)

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K. Huang, B. K. Jenkins, and A. A. Sawchuk, "Binary image algebra representations of optical cellular logic and symbolic substitution," in Annual Meeting Optical Society of America, Technical Digest Series (Optica Publishing Group, 1987), paper THA4.

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Abstract

Binary image algebra (BIA) provides a systematic mathematical formalism for both digital optical cellular logic and symbolic substitution processors, in addition to being a unified theory of parallel binary image processing.¹ Cellular logic operations and symbolic substitution rules are proved to be special cases of image transformations in BIA; and BIA serves as an algebraic theory for developing and analyzing parallel algorithms of both cellular logic and symbolic substitution.

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