Abstract
The aim of this research is to develop a non-linear blind estimator able to represents a Broadband Radio Access Networks (BRAN) channels. In the one hand, we have used Higher Order Statistics (HOS) theory to build our algorithm. Indeed, we develop a non-linear method based only on fourth order cumulants for identifying the diagonal parameters of quadratic systems. In the other hand, the developed approach is applied to estimate the experimental channels, BRAN A, C and E data normalized for MC-CDMA, in non-linear case. However, the estimated data will be used in the blind equalization. The simulation results in noisy environment and for different signal to noise ratio (SNR) show the accuracy of develop estimator blindly (i.e., without any information about the input) with non-Gaussian signal input. Furthermore, in part of blind equalization problem the obtained results, using Zero forcing (ZF) and Minimum Mean Square Error (MMSE) equalizers, demonstrate that the proposed algorithm is very adequate to correct channel distortion in term the Bit Error Rate (BER). Finally, these estimated data present a necessary asset for conducting validation experiments, and can be also used as a baseline.
Highlights
The aim of this research is to develop a non-linear blind estimator able to represents a Broadband Radio Access Networks (BRAN) channels
The BRAN channel is modeled as the output of a non-linear quadratic system that is excited by an non-Gaussian signal input and is corrupted at its output by an additive Gaussian noise
In this subsection we develop a blind method for identifying non-linear BRAN channels and downlink MC-CDMA equalization
Summary
Exploiting the HOS theory to develop a blind algorithm able to estimate non-linear real channels without reference to the measure; The estimated data provides information about the efficiencies of develop method;. Can be used for wireless communications in order to compensate the fading channel in term the BER in 4G MC-CDMA systems. BRAN A, C and BRAN E, [1,2] are used in this investigation. These models correspond to typical large open space indoor and outdoor environments with large delay spread.
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