2020 Data Compression Conference (DCC) 2020
DOI: 10.1109/dcc47342.2020.00012
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EPIC: Context Adaptive Lossless Light Field Compression using Epipolar Plane Images

Abstract: This paper proposes extensions of CALIC for lossless compression of light field (LF) images. The overall prediction process is improved by exploiting the linear structure of Epipolar Plane Images (EPI) in a slope based prediction scheme. The prediction is improved further by averaging predictions made using horizontal and verticals EPIs. Besides this, the difference in these predictions is included in the error energy function, and the texture context is redefined to improve the overall compression ratio. The … Show more

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Cited by 7 publications
(11 citation statements)
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“…In the literature, it can be noticed that there is a strong trade-off between coding efficiency and computational complexity when it comes to lossless LF compression. In our previous work for lossless LF compression [8], we have addressed this problem by modifying CALIC to efficiently exploit correlation present in the LF structure by introducing effective prediction and context formation techniques. We have introduced an EPI Slope-based predictor, which estimates the slope of the EPI line and subsequently predicts the intensity using 1-D quadratic interpolation.…”
Section: Lossless Compression Of Lf Imagesmentioning
confidence: 99%
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“…In the literature, it can be noticed that there is a strong trade-off between coding efficiency and computational complexity when it comes to lossless LF compression. In our previous work for lossless LF compression [8], we have addressed this problem by modifying CALIC to efficiently exploit correlation present in the LF structure by introducing effective prediction and context formation techniques. We have introduced an EPI Slope-based predictor, which estimates the slope of the EPI line and subsequently predicts the intensity using 1-D quadratic interpolation.…”
Section: Lossless Compression Of Lf Imagesmentioning
confidence: 99%
“…4, due to the raster scan order of CALIC, only the pixels in the causal neighborhood are available, therefore, the gradients can not be estimated directly. Instead, by assuming that disparity maps are locally smooth, we estimate the gradient vector at X by blending the gradient vectors of the four neighboring regions (contrary to the set of 3 neighboring regions in [8]), as shown in Fig. 4.…”
Section: ) Slope Estimationmentioning
confidence: 99%
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