2014 21st International Conference on Telecommunications (ICT) 2014
DOI: 10.1109/ict.2014.6845096
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4<sup>th</sup> order statistics based blind channel estimation for multicarrier transmission

Abstract: This paper presents a blind channel estimation algorithm for multicarrier systems. The proposed scheme is based on fourth order statistics estimation of received data followed by a Gauss linearization of a non-linear system. The channel estimation is performed over a very short number of symbols in order to stay compliant with the channel coherence time. The proposed approach is well suited to CP-OFDM system transmitting circular M-QAM communication symbols but, being not based on the cyclic prefix properties,… Show more

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Cited by 4 publications
(1 citation statement)
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“…The sequel of this section is based on the simple property of the Fourier Transform operator F. If we introduce the continuous time channel impulse response h ( t ), then we have H()f=normalF{}hnormal(tnormal) and H(0.3emf)4normal=F{}hnormal(tnormal)hnormal(tnormal)hnormal(tnormal)hnormal(tnormal) We will now propose to calculate the inverse Fourier Transform of the 4th‐order estimation of the channel frequency response ()normalF1{}H(0.3emf)4 in order to identify an estimation of the 4th‐order auto‐convolution of the channel impulse response ()h(t)h(t)h(t)h(t). Then, we will propose an auto‐deconvolution algorithm, previously developed for OFDM , in order to estimate the channel impulse response itself.…”
Section: Blind Algorithmmentioning
confidence: 99%
“…The sequel of this section is based on the simple property of the Fourier Transform operator F. If we introduce the continuous time channel impulse response h ( t ), then we have H()f=normalF{}hnormal(tnormal) and H(0.3emf)4normal=F{}hnormal(tnormal)hnormal(tnormal)hnormal(tnormal)hnormal(tnormal) We will now propose to calculate the inverse Fourier Transform of the 4th‐order estimation of the channel frequency response ()normalF1{}H(0.3emf)4 in order to identify an estimation of the 4th‐order auto‐convolution of the channel impulse response ()h(t)h(t)h(t)h(t). Then, we will propose an auto‐deconvolution algorithm, previously developed for OFDM , in order to estimate the channel impulse response itself.…”
Section: Blind Algorithmmentioning
confidence: 99%