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Power-efficient nonuniform 2-D fourier analysis using compressive sensing in WSNs

机译:WSN中使用压缩感测的节能高效非均匀二维傅立叶分析

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Nonuniform Discrete Fourier Transform (NDFT) has been well-investigated for performing fast computation of the frequency content of nonequispaced data samples. This nonuniform formulation is also well-suited for Fourier analysis of data samples collected in randomly deployed wireless sensors. However, most of the existing NDFT formulations employ global communication patterns and thus are inefficient in terms of energy consumption and execution time for in-network realization of NDFT. In this paper, we investigate NDFT implementation that leverages compressive sensing (CS) to reduce the amount of data and global communication, thus allowing the use of a few random measurements to adequately represent sparse signal. Our main idea is to organize 2D random deployment of sensors into a hierarchy of clusters. A local interpolation step is performed in the clusters at the lowest level to convert a nonuniform grid into a uniform grid. The global 2D Fast Fourier Transform (FFT) is then implemented using a multiresolution data aggregation architecture and exploiting CS to reduce data transmission. Using theoretical analysis as well as SIDnet-SWANS based simulations, we demonstrate significant advantages of the proposed method over existing state of the art, in terms of execution time, transmission energy efficiency, signal-to-noise ratio and communication overhead.
机译:已经对非均匀离散傅立叶变换(NDFT)进行了充分研究,以对非等距数据样本的频率内容进行快速计算。这种不一致的公式也非常适合对随机部署的无线传感器中收集的数据样本进行傅立叶分析。但是,大多数现有的NDFT公式采用全局通信模式,因此在能源消耗和网络时间上实现NDFT的执行时间方面效率低下。在本文中,我们研究了利用压缩感测(CS)来减少数据量和全局通信的NDFT实现,从而允许使用一些随机测量来充分表示稀疏信号。我们的主要思想是将传感器的2D随机部署组织到群集的层次结构中。在最低级别的群集中执行局部插值步骤,以将非均匀网格转换为均匀网格。然后,使用多分辨率数据聚合体系结构并利用CS来减少数据传输,从而实现全局2D快速傅里叶变换(FFT)。使用理论分析以及基于SIDnet-SWANS的仿真,我们在执行时间,传输能量效率,信噪比和通信开销方面证明了所提出方法相对于现有技术的显着优势。

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