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Comparison Of SPIHT, Classical And Adaptive Lifting Scheme For Compression Of Satellite Imageries

机译:卫星图像压缩的SPIHT,经典和自适应提升方案的比较

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摘要

The signals that are encountered in practice are not smooth signals and classical wavelet transforms cannot deal with the discontinuities encountered in the signals. Such singularities tend to give rise to large coefficients in their proximity, which is undesirable for signal compression. To overcome such problems one can consider the local variance during the decomposition of the signal. There are various ways to build adaptivity into the decomposition of a signal. The best algorithm, selects a wavelet basis by minimizing a concave cost function such as the entropy. In such an approach, the filter coefficients are fixed for entire block of data as the optimization criterion is global. Here, the decompositions are considered where the filter coefficients vary locally, taking into account of local signal variations. The approach taken by Chan and Zhou suggests that instead of changing the filter coefficients, the input signal is changed in the proximity of discontinuities through an extrapolation procedure. By registering these changes, the original signal can be recovered at synthesis level. By extending the approach of Chan and Zhou in the present work, the SPIHT, Classical Lifting scheme and Adaptive Lifting schemes are analyzed for achieving better compression ratio and PSNR for satellite Rural and Urban imageries. The results are presented in the paper.
机译:在实践中遇到的信号不是平滑信号,并且经典的小波变换无法处理信号中遇到的不连续性。这种奇异性趋于在它们附近产生较大的系数,这对于信号压缩是不希望的。为了克服这些问题,可以在信号分解期间考虑局部变化。有多种方法可以将自适应性构建到信号分解中。最佳算法通过最小化诸如熵之类的凹成本函数来选择小波基。在这种方法中,由于优化标准是全局的,因此对于整个数据块,滤波器系数是固定的。在此,考虑局部信号变化,在其中滤波器系数局部变化的情况下考虑分解。 Chan和Zhou所采用的方法表明,不改变滤波器系数,而是通过外推程序在不连续点附近改变输入信号。通过记录这些变化,可以在合成级别恢复原始信号。通过扩展本文中Chan和Zhou的方法,分析了SPIHT,经典提升方案和自适应提升方案,以实现针对农村和城市卫星图像的更好的压缩率和PSNR。结果在本文中给出。

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