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2011
DOI: 10.2478/s11772-011-0013-7
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Optimal polar image sampling

Abstract: In this paper, a problem of efficient image sampling (deployment of image sensors) is considered. This problem is solved using techniques of two-dimensional quantization in polar coordinates, taking into account human visual system (HVS) and eye sensitivity function. The optimal radial compression function for polar quantization is derived. Optimization of the number of the phase levels for each amplitude level is done. Using optimal radial compression function and optimal number of phase levels for each ampli… Show more

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Cited by 5 publications
(1 citation statement)
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References 16 publications
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“…The main drawback of the log-polar sampling is the fact that compression function is not defined for small r ( We propose the optimal image sampling [27], where deployment of sensors is achieved according to the cells deployment in the polar quantizer with the optimal compression function [28] The first advantage is that there is no black point in the image middle. Also, the optimal image sampling has much better performances than the log-polar sampling, since for the same number of sensors it gives much higher values of SNR, which can be seen in Fig.…”
Section: E Application Of Polar Quantization On Image Samplingmentioning
confidence: 99%
“…The main drawback of the log-polar sampling is the fact that compression function is not defined for small r ( We propose the optimal image sampling [27], where deployment of sensors is achieved according to the cells deployment in the polar quantizer with the optimal compression function [28] The first advantage is that there is no black point in the image middle. Also, the optimal image sampling has much better performances than the log-polar sampling, since for the same number of sensors it gives much higher values of SNR, which can be seen in Fig.…”
Section: E Application Of Polar Quantization On Image Samplingmentioning
confidence: 99%