2008
DOI: 10.1049/iet-com:20060385
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Two-dimensional binary halftoned optical intensity channels

Abstract: This paper considers the capacity of two-dimensional optical intensity channels in which transmit images are constrained to be binary-level. Examples of such links exist in holographic storage, page-oriented memories, optical interconnects, two-dimensional barcodes, as well as MIMO wireless optical links. Data are transmitted by sending a series of time-varying binary-level optical intensity images from transmitter to receiver. Strict spatial alignment between transmitter and receiver is not required nor is in… Show more

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Cited by 14 publications
(16 citation statements)
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“…MIMO links have been used in a variety of applications including 2D barcodes [78,79], page-oriented recording [80,81], holographic storage [71,72,82,83], and MIMO OW communications [27,66,84,85]. With respect to the 2D barcodes, OW MIMO links are currently used on a wide array of cellular telephones in the form of barcode readers.…”
Section: Point-to-point Linksmentioning
confidence: 99%
“…MIMO links have been used in a variety of applications including 2D barcodes [78,79], page-oriented recording [80,81], holographic storage [71,72,82,83], and MIMO OW communications [27,66,84,85]. With respect to the 2D barcodes, OW MIMO links are currently used on a wide array of cellular telephones in the form of barcode readers.…”
Section: Point-to-point Linksmentioning
confidence: 99%
“…The noise power shaping function, |1 − J(k 1 , k 2 )| 2 , is designed to shape the quantizer error power to the out-of-band region [9]. In order for this model to be consistent and for the modulator to remain stable, the average electrical power of the input SDMT signal, σ 2 x , must be limited as justified in [9].…”
Section: A Digital Image Halftoningmentioning
confidence: 99%
“…Due to the equalization in (3), the image can be considered as an array of independent parallel complex Gaussian channels in frequency domain. Notice, however, that half the complex channels are dependent on the other half due to conjugate symmetry [9]. Therefore the capacity, C, is maximized by using the water pouring algorithm to define the electrical power, Φ x (k 1 , k 2 ), allocated to bin (k 1 , k 2 ) such that the total input electrical power constraint is met [9].…”
Section: B Halftoned Spatial Discrete Multitone Modulationmentioning
confidence: 99%
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