Some previous works have represented novel techniques that exploit cyclostationarity for channel identification in data communication systems using only second order statistics. In particular, the feasibility of blind identification based on the forward shift structure of the correlation matrices of the source has been shown. In this paper we propose an alternative high performance algorithm based on the above property but with an improved choice of the autocorrelation of the equalization matrices to be considered. The new representation of the equalization problem provides a cost function formulated as a large generalized eigenvalue problem, which can be efficiently solved by the Jacobi-Davidson method. We mainly focus on parallel aspects of the Jacobi-Davidson method on massively distributed memory computers. The performance of this method on this kind of architecture is always limited because of the global communication required for the inner products due to the modified Gram-Schmidt (MGS) process. In this paper, we propose using Given rotations which require only local communications avoiding the global communication of inner products since this represents the bottleneck of the parallel performance on distributed memory computers. The corresponding data distribution and communication scheme are presented as well. Several simulation experiments over different data transmission constellations carried out on Parsytec GC/PowerPlus are presented as well.
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