无线传感器网络中压缩感知图像数据传输编码技术的比较

A. Loganathan, R. Hemalatha, S. Radha
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引用次数: 3

摘要

无线传感器网络(WSN)由于通信和存储能力有限,在带宽和计算资源方面存在局限性。无线传感器网络由摄像机和一台或多台中央计算机组成,这些摄像机具有局部图像处理功能,来自多个摄像机的图像数据在中央计算机上进行进一步处理和融合。由于这些限制,用于传输图像数据的编码技术应该是有效的,以便适当地利用可用的资源。在WSN的图像/视频编码器中还引入了一种新的采样方法,称为压缩感知(Compressed Sensing, CS),即对稀疏或可压缩的信号进行采集和重构,从而降低了计算复杂度。通过2级小波变换将图像分解为密集和稀疏分量。密集分量采用JPEG等标准编码过程,稀疏分量得到的稀疏度量值采用指数Golomb编码、行长编码和算术编码等技术进行编码,并比较了压缩比和每像素位数的性能。恢复算法可以是任何支持压缩感知技术的算法,如OMP、POCS等。在这项工作中,测量值(CS中使用)和预测稀疏分量作为初始值,使用投影到凸集(POCS)恢复算法通过对密集和恢复的稀疏分量应用逆变换来恢复两级的原始稀疏分量,从而恢复原始图像。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Comparison of encoding techniques for transmission of image data obtained using compressed sensing in wireless sensor networks
The Wireless Sensor Network (WSN) has limitations in bandwidth and computational resources as they have limited communication and storage capabilities. WSN consists of cameras, which have some local image processing and one or more central computers, where image data from multiple cameras is further processed and fused. Because of these limitations, the encoding techniques used for transmitting the image data should be efficient in order to make use of the available resources properly. A new sampling method is also introduced in the Image/video encoder of the WSN called Compressed Sensing (CS), which is the process of acquiring and reconstructing a signal that is supposed to be sparse or compressible, thus reducing the computational complexity. The image is divided into dense and sparse components by applying 2 levels of wavelet transform. The dense component uses the standard encoding procedure such as JPEG and the sparse measurements obtained from the sparse components are encoded by the techniques such as Exponential Golomb coding followed by Run-length encoding and arithmetic coding and the performances in terms of compression ratio and bits per pixel are compared. The recovery algorithm may be anyone supporting the compressed sensing technique such as OMP, POCS etc. In this work, the measurements (used in CS) and the predicted sparse components as the initial values, the projection onto convex set (POCS) recovery algorithm is used to get back the original sparse components of two levels and hence the original image by applying the inverse of transform to the dense and recovered sparse components.
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