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压缩传感的综述

A Survey on Compressive Sensing
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摘要 传统采样中,采样频率需高于信号最高频率的2倍,依照该定理会需要海量的采样信号,给存储和传输带来了很大的麻烦。近年,压缩感知理论在数据采集方面带来了历史的飞跃。压缩传感主要依靠非自适应的线性投影的方法来维护信号的原结构,选用数值的最优化问题来重构原信号。因压缩传感在采样方面低于奈奎斯特频率,在许多领域有广阔的前景。 In the traditional sampling, the sampling frequency needs to be higher than two times the maximum frequency of the sig-nal. According to the theorem, a large amount of sampling signals will be needed, which brings a lot of trouble to storage and trans-mission. In recent years, the theory of compressed sensing has brought a historic leap in data collection. Compressive sensing main-ly relies on non-adaptive linear projection methods to maintain the original structure of the signal, and selects the numerical opti-mization problem to reconstruct the original signal. Since the compressive sensing is lower than the Nyquist frequency in sampling,it has broad prospects in many fields.
机构地区 燕京理工学院
出处 《电脑知识与技术》 2018年第5X期251-252,256,共3页 Computer Knowledge and Technology
基金 廊坊市科技支撑计划项目(2017013006)
关键词 压缩传感 信号重构 稀疏表示 图像重构 约束等距性 compressive sensing signal reconstruction sparse representation image reconstruction restricted isometry property
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  • 1张顺利,张定华,王凯,黄魁东,李卫斌.一种基于ART算法的快速图像重建技术[J].核电子学与探测技术,2007,27(3):479-483. 被引量:14
  • 2王旭,陈志强,熊华,张丽.联合代数重建算法中基于像素的投影计算方法[J].核电子学与探测技术,2005,25(6):785-788. 被引量:11
  • 3王宏钧,路宏年,傅健.代数重建技术中投影序列选择次序的研究[J].光学技术,2006,32(3):389-391. 被引量:17
  • 4范虹,孟庆丰,张优云,冯武卫,高强.基于改进匹配追踪算法的特征提取及其应用[J].机械工程学报,2007,43(7):115-119. 被引量:14
  • 5Muller K.Fast and accurate three-dimensional reconstruction from cone-beam projection data using algebraic methods[D].The Ohio State University,1998:32-43.
  • 6Guan H,Gordon R A.Projection aecess order for speedy convergence of ART:a multilevel scheme for computed tomography[J].Physics in Medicine and Biology,1994,39(11):2005-2022.
  • 7Herman G T,Meyer L B.Algebraic reconstruction can be made computationally efficient[J].IEEE Trans Med Image,1993,12(3):600-609.
  • 8Donoho D.Compressed sensing[J].IEEE Transactions on Information Theory,2006,52(4):1289-1306.
  • 9Candes E J,Romberg J.Practical signal recovery from random projections[C].SPIE Computational Imaging Ⅲ,San Jose,2005.5674.
  • 10Gordon R,Bender R,Herman G T.Algebraic teconstruction techniques(ART)tot three-dimensional electron microscopy and Xray photography[J].Theoretical Biology,1970,29(3):471-481.

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