2020
DOI: 10.1109/tvt.2020.2965137
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Robust Modulation Classification Over $\alpha$-Stable Noise Using Graph-Based Fractional Lower-Order Cyclic Spectrum Analysis

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Cited by 43 publications
(22 citation statements)
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“…the SOI in this paper, and the underwater acoustic noise is obtained by combining the AWGN with the non-Gaussian impulsive noise shown in Eqs. (2) and (8), respectively. The performance of the proposed underwater acoustic signal denoising algorithm based on AWMF+GDES is presented and compared with different algorithms obtained by combining AWMF, with Semi-soft, MSSA, MPSO, and ECABC.…”
Section: B Simulated Results Of the Wavelet Threshold Optimization Mmentioning
confidence: 99%
“…the SOI in this paper, and the underwater acoustic noise is obtained by combining the AWGN with the non-Gaussian impulsive noise shown in Eqs. (2) and (8), respectively. The performance of the proposed underwater acoustic signal denoising algorithm based on AWMF+GDES is presented and compared with different algorithms obtained by combining AWMF, with Semi-soft, MSSA, MPSO, and ECABC.…”
Section: B Simulated Results Of the Wavelet Threshold Optimization Mmentioning
confidence: 99%
“…However, there are several promising solutions for AMR in the presence of impulsive non-Gaussian noise such as the Fractional Lower-Order Cyclic-Spectrum (FLOCS), the Spatial Sign Cyclic Correlation Function (SSCCF), the Fractional Lower-Order Cyclic Autocorrelation Function (FLOCAF), and the Cyclic Correntropy Function (CCF). The authors in [30] employed the graph-based FLOCS analysis in the α-stable impulsive noise environment for AMR. Firstly, the FLOCS of the received signal was obtained by the transformation of its fractional lower-order moments.…”
Section: A Ml-amr Methods For Siso Systemsmentioning
confidence: 99%
“…There are mainly two methods for modulation recognition in an impulsive noise environment, one is to extract the features of fractional lower order statistics which are also effective in the non-Gaussian environment [9][10][11], and the other is to remove impulsive noise [12]. In this paper, an adaptive weight myriad filter [13] is used, which can effectively remove impulsive noise and extract information with less distortion.…”
Section: Adaptive Weighted Myriad Filtersmentioning
confidence: 99%
“…However, the electromagnetic environment faced by wireless communication is very complex, including various interferences and noises, and many of these signals and noises involved are non-Gaussian. Compared with Gaussian noise, one common feature of these noises and signals is they have significant impulsive characteristics and are often called impulsive noise, which can be simulation by alpha-stable distribution [9]. Recently, some scholars have studied modulation recognition in impulsive noise environment, Câmara et al [10] analyzed the characteristics of the cyclic correntropy function and fractional lower-order cyclic autocorrelation function in impulsive noise environment and designed a robust modulation recognition structure based on these two kinds of cyclic descriptors.…”
Section: Introductionmentioning
confidence: 99%