2019
DOI: 10.1007/s00034-018-1009-z
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An Improved Signal Reconstruction of Modulated Wideband Converter Using a Sensing Matrix Built upon Synchronized Modulated Signals

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Cited by 16 publications
(20 citation statements)
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“…Signal sparsity indicates the number of non-zero bits in the signal. The results show the signal reconstruction under different signal sparsity and with competing measurement dictionary methods, namely Gaussian random matrix and the gradient matrix [26]. Since the original constructed sparse signal is random, the simulation was repeated 100 times with different signal sparsity, and the average error was calculated.…”
Section: Simulations and Discussionmentioning
confidence: 99%
“…Signal sparsity indicates the number of non-zero bits in the signal. The results show the signal reconstruction under different signal sparsity and with competing measurement dictionary methods, namely Gaussian random matrix and the gradient matrix [26]. Since the original constructed sparse signal is random, the simulation was repeated 100 times with different signal sparsity, and the average error was calculated.…”
Section: Simulations and Discussionmentioning
confidence: 99%
“…The sensing matrix of a circuit-level MWC is not well controlled due to the imperfections of the physical devices. As described in [22,23,26], the Fourier coefficients of the PRBSes are not the only factor determining the sensing matrix. Moreover, these Fourier coefficients are also inaccurate due to the waveforms of high-speed PRBSes are distorted during generation and transmission.…”
Section: Background Analysis Of Signal Reconstructionmentioning
confidence: 99%
“…As analyzed in Section 3, the imperfection of physical devices are uncontrollable factors affects the sensing matrix. We propose a method to measure the sensing matrix by some synchronized wideband signals, and the measurement method is displayed in [22] in detail. The measured sensing matrix is denoted as C mea , and it is an accurate estimate of the sensing matrix of the hardware-implemented MWC-based receiver.…”
Section: Simulation and Experimentsmentioning
confidence: 99%
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“…Among them, the modulated wideband converter (MWC), firstly appeared in [6], shows interesting architecture based on the compressed sensing theory to effectively capture sparse multiband signals. Although the recovery process and the reconstruction procedure for the sensed multiband sparse signal is ideally well-defined by sensing matrix of the compressed sensing in mathematical frameworks, the existing implementations including quadrature analog-to-information converter (QAIC), time-segmented QAIC (TS-QAIC) and random triggering based modulated wideband compressive sampling (RT-MWCS) in [7]- [20] face several practical issues related to the non-ideality of the analog components including mixer, lowpass filter (LPF) and analog-to-digital converter (ADC) that cause uncertain deviation on the sensing matrix from its ideal value. Without calibrating the sensing matrix, realization of the reconstruction and the recovery of support becomes infeasible.…”
mentioning
confidence: 99%