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Output MSE and PSNR prediction in DCT-based lossy compression of remote sensing images

Abstract : Amount and size of remote sensing (RS) images acquired by modern systems are so large that data have to be compressed in order to transfer, save and disseminate them. Lossy compression becomes more popular for aforementioned situations. But lossy compression has to be applied carefully with providing acceptable level of introduced distortions not to lose valuable information contained in data. Then introduced losses have to be controlled and predicted and this is problematic for many coders. In this paper, we analyze possibilities of predicting mean square error or, equivalently, PSNR for coders based on discrete cosine transform (DCT) applied either for compressing singlechannel RS images or multichannel data in component-wise manner. The proposed approach is based on direct dependence between distortions introduced due to DCT coefficient quantization and losses in compressed data. One more innovation deals with possibility to employ a limited number (percentage) of blocks for which DCT-coefficients have to be calculated. This accelerates prediction and makes it considerably faster than compression itself. There are two other advantages of the proposed approach. First, it is applicable for both uniform and non-uniform quantization of DCT coefficients. Second, the approach is quite general since it works for several analyzed DCT-based coders. The simulation results are obtained for standard test images and then verified for real-life RS data. © 2017 SPIE.
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https://hal-univ-rennes1.archives-ouvertes.fr/hal-01713368
Contributor : Laurent Jonchère <>
Submitted on : Tuesday, February 20, 2018 - 2:59:46 PM
Last modification on : Wednesday, October 14, 2020 - 3:53:04 AM

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R.A. Kozhemiakin, S.K. Abramov, V.V. Lukin, B. Vozel, K. Chehdi. Output MSE and PSNR prediction in DCT-based lossy compression of remote sensing images. Image and Signal Processing for Remote Sensing XXIII 2017, Sep 2017, Warsaw, Poland. pp. 2278002, ⟨10.1117/12.2278002⟩. ⟨hal-01713368⟩

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