Blind multichannel equalization using a novel subspace method (original) (raw)

A NEW METHOD FOR DECISION-DIRECTED BLIND EQUALIZATION ALGORITHM

The decision-directed blind equalization algorithm is often used due to its simplicity and good convergence property when the eye pattern is open. However, in a channel where the eye pattern is closed, the decision-directed algorithm is not guaranteed to converge. Hence, a modified decision-directed algorithm using a hyperbolic tangent function for zero-memory nonlinear function has been proposed and applied to avoid this problem by Filho et al. But application of this algorithm includes the calculation of hyperbolic tangent function and its derivative or a look-up table which may need a large amount of memory due to channel variations. To reduce the computational and/or hardware complexity of Filho's algorithm, in this paper, a linearization method of the zero-memory nonlinear function is proposed. It is shown that the proposed scheme, as it is combined with decision-directed algorithm, not only reduces the computational complexity but also enhances the convergence and steady-state performance of the adaptive algorithm.