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Sparseness Measures of Signals for Compressive Sampling

机译:压缩采样信号的稀疏度测量

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Recent theoretical developments in Compressive Sampling (or Compressed Sensing) show that if a signal has a sparse representation in some basis, then it is possible to capture the signal information via a small number of projections. Furthermore, the signal can be accurately reconstructed using low complexity algorithms. Although the information encoding process may be agnostic to signal type - random projections can capture the information with high probability - accurate reconstruction of the signal often depends on proper selection of a reconstruction basis. In this paper, we evaluate techniques for measuring sparseness, including some not traditionally used in signal processing, and apply them to compressive sampling with the goal of selecting the best basis for signal reconstruction.
机译:近期压缩采样(或压缩检测)的理论发展表明,如果信号以某种方式具有稀疏表示,则可以通过少量投影来捕获信号信息。此外,可以使用低复杂性算法精确地重建信号。尽管信息编码过程可以不可知到信号类型 - 随机投影可以捕获具有高概率的信息 - 信号的精确重建通常取决于正确选择的重建基础。在本文中,我们评估了测量稀疏性的技术,包括在信号处理中的一些不传统上使用的技术,并将它们应用于压缩采样,其目标是选择信号重建的最佳基础。

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