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首页> 外文期刊>International Archives of the Photogrammetry, Remote Sensing and Spatial Information Sciences >HOW DOES SHANNON’S SOURCE CODING THEOREM FARE IN PREDICTION OF IMAGE COMPRESSION RATIO WITH CURRENT ALGORITHMS?
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HOW DOES SHANNON’S SOURCE CODING THEOREM FARE IN PREDICTION OF IMAGE COMPRESSION RATIO WITH CURRENT ALGORITHMS?

机译:Shannon如何使用当前算法预测图像压缩比的定理票价?

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摘要

Images with large volumes are generated daily with the advent of advanced sensors and platforms (e.g., satellite, unmanned autonomous vehicle) of data acquisition. This incurs issues on the storage, processing, and transmission of images. To address such issues, image compression is essential and can be achieved by lossy and/or lossless approaches. With lossy compression, a high compression ratio can usually be achieved but the original data can never be completely recovered. On the other hand, with lossless compression, the original information is well reserved. Lossless compression is very desirable in many applications such as remote sensing, geological surveying. Shannon's source coding theorem has defined the theoretical limits of compression ratio. However, some researchers have discovered that some compression techniques have achieved a compression ratio that is higher than the theoretical limits. Then, two questions naturally arise, i.e., “When this happens?” and “Why this happens?”. This study is dedicated to giving answers to these two questions. Six algorithms are used to compress 1650 images with different complexities. The experimental results show that the generally acknowledged Shannon’s coding theorem is still good enough for predicting compression ratio by the algorithms with consideration of statistical information only, but not capable of predicting compression ratio by the algorithms with consideration of configurational information of pixels. Overall, this study indicates that new empirical (or theoretical) models for predicting lossless compression ratio can be built with metrics capturing configurational information.
机译:具有大量的图像每天都会产生高级传感器和平台(例如,卫星,无人驾驶自动车辆)的数据采集。这会在存储,处理和图像传输上发生问题。为了解决这些问题,图像压缩至关重要,可以通过有损和/或无损方法来实现。由于有损压缩,通常可以实现高压缩比,但是最初的数据永远不会完全恢复。另一方面,由于无损压缩,原始信息很好地保留。在许多应用中,诸如遥感,地质测量等许多应用中,无损压缩是非常可取的。 Shannon的源码定理定义了压缩比的理论限制。然而,一些研究人员已经发现,一些压缩技术已经实现了高于理论限制的压缩比。然后,两个问题自然地出现,即“发生这种情况?” “为什么会发生这种情况?”。本研究致力于为这两个问题提供答案。六种算法用于压缩具有不同复杂性的1650个图像。实验结果表明,对于仅考虑统计信息,通常仅考虑算法的算法预测压缩比,但是通过考虑到像素的配置信息,通常对算法预测压缩比来预测压缩比的普通的编码定理仍然足够好。总体而言,本研究表明,用于预测无损压缩比的新经验(或理论)模型可以用捕获配置信息的指标构建。

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