2017
DOI: 10.1109/tip.2017.2679440
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Optimized Color Filter Arrays for Sparse Representation-Based Demosaicking

Abstract: Demosaicking is the problem of reconstructing a color image from the raw image captured by a digital color camera that covers its only imaging sensor with a color filter array (CFA). Sparse representation-based demosaicking has been shown to produce superior reconstruction quality. However, almost all existing algorithms in this category use the CFAs, which are not specifically optimized for the algorithms. In this paper, we consider optimally designing CFAs for sparse representation-based demosaicking, where … Show more

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Cited by 15 publications
(8 citation statements)
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“…All result images are saved to disk to have the same quantization (i.e., 0-255) and then calculated PSNR and SSIM. Otherwise, we directly quote the evaluation result from the published paper [20][21][22]49]. For methods in [35,50], whose reconstruction is not the full image, we only evaluate within the reconstructed area.…”
Section: Reconstruction From Noise-free Datamentioning
confidence: 99%
“…All result images are saved to disk to have the same quantization (i.e., 0-255) and then calculated PSNR and SSIM. Otherwise, we directly quote the evaluation result from the published paper [20][21][22]49]. For methods in [35,50], whose reconstruction is not the full image, we only evaluate within the reconstructed area.…”
Section: Reconstruction From Noise-free Datamentioning
confidence: 99%
“…Besides these mainstream CFA design frameworks, there are a number of other CFA designs such as [23], [26], [27], [30]. On the hardware side, Biay-Cheng et al [36], [37] took into account that color filter fabrication technology lags the image sensor technology in terms of miniaturization.…”
Section: Related Workmentioning
confidence: 99%
“…Similarly, Nie et al [41] jointly optimized filters and recovered spectral images by optimizing the weights in CNN. Li et al [42] adopted sparse representation to model the pipeline of color imaging and demosaicking, and then optimized filters arrays via minimizing mutual coherence. However, all of these continuous optimizations are not suitable for the discrete combination problem involved filter selection and channel arrangement.…”
Section: Related Workmentioning
confidence: 99%