“…Thus, the Maximum Correntropy condition described in terms of Eigen-Space minimization criterion is derived by us according to the ODE-MSE ensemble distribution given by authors [3] as , - To apply maximum correntropy decision model in a Kalman-KRLS [9][13] ADALINE model, the following standard algorithm is considered . Here, f(∘) corresponds to a transformation function like Fourier-Bessel Transform as well as Huang-Hilbert Transform [14] for Gaussian Q-determinant.…”
Section: Proposed Methodology and Designmentioning
confidence: 99%
“…Thus, using sequential/regressive training of the switching rates using a novel 'Lagrangian-Determinant' [12] for a Markov-trained Hybrid-ARQ [3][17], average Shannon Bands (sub-bands) are being determined corresponding to each primary/secondary station groups to achieve optimized sharing of the bandwidth while ensuring minimum buffer wastage as well as minimum critical latency. Hilbert frequency transforms [14] are used and learning curves are characterized for evaluating the performance and fidelity of our proposed architecture. Let us consider the following typical S-T Windowed Constellation [16] , as shown in Fig.…”
Section: Proposed Work 21 Spectrum Sensingmentioning
confidence: 99%
“…Upper bound and lower bound ensemble margins have been determined using ODE mass function limits as described by authors [3]. Thus, applying MLSE-Quantization [8][17] and Huang-Hilbert norms [14] upon the "extracted" ESD, entropy transition levels have been approximated and extracted iteratively.…”
Section: Spectrum Ensemble and Channel Entropy Detectionmentioning
confidence: 99%
“…Using Huang-Hilbert Transform [14] over the sequentially transmitted buffer links, we thus obtain the overall Instantaneous Bandwidth Distribution which are artificially identified for the Virtually Simulated SCADA-OFDMA Transmission Channel [1] . The given plots describe the spectrum utilization over the virtual IEEE-802.22x OFDMA adaptive channel.…”
Section: Krls-arq Switching For Maximal Ratio Combinationmentioning
This paper presents the application of Radial Basis Function neural network in antenna array systems and in the estimation of polarization rotation estimation in the ionosphere. Radial Basis Function neural network is used as it satisfies both universal and best approximation property. We present the architecture of the network, as part of the total system. Presented results show low mean error values and very good match between the referent values and gained one, which shows the successfulness of the particular neural network.
“…Thus, the Maximum Correntropy condition described in terms of Eigen-Space minimization criterion is derived by us according to the ODE-MSE ensemble distribution given by authors [3] as , - To apply maximum correntropy decision model in a Kalman-KRLS [9][13] ADALINE model, the following standard algorithm is considered . Here, f(∘) corresponds to a transformation function like Fourier-Bessel Transform as well as Huang-Hilbert Transform [14] for Gaussian Q-determinant.…”
Section: Proposed Methodology and Designmentioning
confidence: 99%
“…Thus, using sequential/regressive training of the switching rates using a novel 'Lagrangian-Determinant' [12] for a Markov-trained Hybrid-ARQ [3][17], average Shannon Bands (sub-bands) are being determined corresponding to each primary/secondary station groups to achieve optimized sharing of the bandwidth while ensuring minimum buffer wastage as well as minimum critical latency. Hilbert frequency transforms [14] are used and learning curves are characterized for evaluating the performance and fidelity of our proposed architecture. Let us consider the following typical S-T Windowed Constellation [16] , as shown in Fig.…”
Section: Proposed Work 21 Spectrum Sensingmentioning
confidence: 99%
“…Upper bound and lower bound ensemble margins have been determined using ODE mass function limits as described by authors [3]. Thus, applying MLSE-Quantization [8][17] and Huang-Hilbert norms [14] upon the "extracted" ESD, entropy transition levels have been approximated and extracted iteratively.…”
Section: Spectrum Ensemble and Channel Entropy Detectionmentioning
confidence: 99%
“…Using Huang-Hilbert Transform [14] over the sequentially transmitted buffer links, we thus obtain the overall Instantaneous Bandwidth Distribution which are artificially identified for the Virtually Simulated SCADA-OFDMA Transmission Channel [1] . The given plots describe the spectrum utilization over the virtual IEEE-802.22x OFDMA adaptive channel.…”
Section: Krls-arq Switching For Maximal Ratio Combinationmentioning
This paper presents the application of Radial Basis Function neural network in antenna array systems and in the estimation of polarization rotation estimation in the ionosphere. Radial Basis Function neural network is used as it satisfies both universal and best approximation property. We present the architecture of the network, as part of the total system. Presented results show low mean error values and very good match between the referent values and gained one, which shows the successfulness of the particular neural network.
“…Y. Liu et al introduced a feature extraction method based on Hilbert Huang transform (HHT), which combines EMD algorithm with Hilbert transform to extract instantaneous frequency and amplitude. However, it has endpoint effect [13]. The authors in [14]- [17] put forward a method of feature extraction based on bi-spectrum transformation (BST).…”
Section: Radio Frequency Fingerprint Collaborative Intelligent Identification Using Incremental Learningmentioning
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