2008 6th National Conference on Telecommunication Technologies and 2008 2nd Malaysia Conference on Photonics 2008
DOI: 10.1109/nctt.2008.4814284
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Signal Analysis and Classification of Digital Communication Signals using Adaptive Smooth-Windowed Wigner-Ville Distribution

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Cited by 11 publications
(9 citation statements)
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“…This paper shows that the signal analysis and classification using the SWWVB is an improvement to the previous 681 methods [2][3][4]7] in terms of classification accuracy in fading environment. The method is capable to c1assity digital communication signals such as ASK, FSK and M-ary FSK with SNR greater than 14 dB at the accuracy 2: 80% in a slow fading channel with Doppler spread of 0,1 Hz.…”
Section: Discussionmentioning
confidence: 94%
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“…This paper shows that the signal analysis and classification using the SWWVB is an improvement to the previous 681 methods [2][3][4]7] in terms of classification accuracy in fading environment. The method is capable to c1assity digital communication signals such as ASK, FSK and M-ary FSK with SNR greater than 14 dB at the accuracy 2: 80% in a slow fading channel with Doppler spread of 0,1 Hz.…”
Section: Discussionmentioning
confidence: 94%
“…However, most methods focus on modulation classification [2][3][4]. Since these signals are time varying, time-frequency analysis is the appropriate method and some of the popular methods used are wavelets [2,3], spectrogram, Wigner-Ville distributions (7,8]. Multipath fading in wireless communications produces instances of low SNR conditions [9] in the received signal that reduces the accuracy in analysis and classification.…”
Section: Introductionmentioning
confidence: 99%
“…The transmitted signal of interest is a digital modulation signal, x(t) which can be formed by complex exponential as given below [18]:…”
Section: Signal Reception Modelmentioning
confidence: 99%
“…The adaptive smooth-windowed Wigner-Ville distribution (SWWVD) is used [18] and it belongs to class of quadratic time frequency distribution [21]. The S WWVD can be expressed as �(t,f) = f G(t, r) t * Kz(t, r) ej2rr/ T dr (7) T The bilinear product and the kernel function are given respectively as Kz(t, r) = z(t + r/2)z*(tr/2) (8) G(t, r) = H(t)w(r) (9) The kernel and its parameters are determined adaptively according to the signal parameters and the details are described in [18].…”
Section: B Time Frequency Analysismentioning
confidence: 99%
“…However, the existence of cross-terms make this technique difficult to interpret the true signal characteristics. In addition, in order to remove the cross-terms, all types of signals cannot use the same kernel setting [24]. As a result, it is necessary to identify the optimal and the best kernel parameter for employing the TFD.…”
Section: Introductionmentioning
confidence: 99%