2018 10th International Conference on Wireless Communications and Signal Processing (WCSP) 2018
DOI: 10.1109/wcsp.2018.8555569
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Low Probability of Intercept Radar Signal Recognition by Staked Autoencoder and SVM

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Cited by 7 publications
(7 citation statements)
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“…To demonstrate the recognition performance of the proposed algorithm, we compare the approach with CWD-CNN [8], CWD-MFCNN [17], CWD-ResNet-SVM [14], FSST-CNN [12], and FSST-SAE. The FSST-SAE method uses the enhanced FSST to obtain 64 × 64 T-F images and applies an SAE network [24] with two autoencoder layers for classification. For the network training, we select the Stochastic…”
Section: B Performance Comparisonmentioning
confidence: 99%
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“…To demonstrate the recognition performance of the proposed algorithm, we compare the approach with CWD-CNN [8], CWD-MFCNN [17], CWD-ResNet-SVM [14], FSST-CNN [12], and FSST-SAE. The FSST-SAE method uses the enhanced FSST to obtain 64 × 64 T-F images and applies an SAE network [24] with two autoencoder layers for classification. For the network training, we select the Stochastic…”
Section: B Performance Comparisonmentioning
confidence: 99%
“…Authors in [10] applied the ResNet for complex multiple radar waveforms. In addition to the CNN network, the Stacked Auto Encoder(SAE) model had also been applied to radar waveform classification [24]. Besides, some scholars used deep learning networks to extract the features of T-F images and selected the Tree-based Pipeline Optimization Tool (TPOT) or Support Vector Machine (SVM) for classification [9] [14].…”
Section: Introductionmentioning
confidence: 99%
“…The basis of each transform domain is t, e jwt , chirp signal, a,b (t), etc. They can be converted into each other, and at the same time, the signals can be processed independently [14], [15]. At present, the methods for digital signal processing based on transformation analysis technology are mainly as follows:…”
Section: Transformation Analysismentioning
confidence: 99%
“…It can be found by Cauchy convergence criteria that there exists x = (k) to make lim n→∞ x (n) (k) = x(k). Just because x = {x(k)} ∞ k=1 , for any r by (14), when m, l > N , there exists…”
Section: Interference Approximation a Hilbert Signal Spacementioning
confidence: 99%
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