首页> 外文会议>Conference on Image and Signal Processing for Remote Sensing VI 27-29 September 2000 Barcelona, Spain >Quality issues in remote-sensing image compression: near-lossless coding of optical and microwave data
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Quality issues in remote-sensing image compression: near-lossless coding of optical and microwave data

机译:遥感图像压缩中的质量问题:光学和微波数据的近无损编码

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In this work; near-lossless compression, i.e., yielding strictly bounded reconstruction error, is proposed for highquality compression of remote sensing images. First, a classified causal DPCM scheme is presented for optical data, either multi/hyperspectral (3D), or panchromatic (2D) observations. It is based on a classified linear-regression prediction, followed by context-based arithmetic coding of the outcome prediction errors, and provides excellent performances, both for reversible and for irreversible, i.e., near-lossless, compression. Coding time are affordable thanks to fast convergence of training. Decoding is always performed in real time. Then, an original approach to near-lossless compression of SAR images that is based on the Rational Laplacian Pyramid (RLP) is presented. The baseband icon of the RLP is DPCM encoded, the intermediate layers are uniformly quantized, and the bottom layer is is logarithmically quantized. As a consequence, the relative error, i.e., pixel ratio of original to decoded image, can be strictly bounded by the quantization step size of the a given distortion, by exploiting the quantization noise feedback loops at the encoder. In both cases, if the reconstruction errors fall within the boundaries of the noise distributions, either digitization noise, or speckle, the decoded images will be virtually lossless, even though their encoding is not strictly reversible.
机译:在这项工作中;提出了近无损压缩,即产生严格有界的重构误差,以用于遥感图像的高质量压缩。首先,针对光学数据(多/高光谱(3D)或全色(2D)观测)提出了分类的因果DPCM方案。它基于分类的线性回归预测,然后对结果预测误差进行基于上下文的算术编码,并为可逆和不可逆(即近无损)压缩提供了出色的性能。得益于培训的快速收敛,编码时间负担得起。解码始终实时进行。然后,提出了一种基于Rational Laplacian Pyramid(RLP)的SAR图像接近无损压缩的原始方法。 RLP的基带图标经过DPCM编码,中间层被均匀量化,底层被对数量化。结果,通过利用编码器处的量化噪声反馈回路,相对误差,即原始图像与解码图像的像素比,可以由给定失真的量化步长大小严格限制。在两种情况下,如果重建误差都落在噪声分布的边界内,无论是数字化噪声还是散斑,即使已解码的图像不是严格可逆的,其解码后的图像实际上也将是无损的。

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