Abstract
The adaptive algorithm has been widely used in the digital signal processing like channel estimation,
channel equalization, echo cancellation, and so on. One of the most important adaptive algorithms is the
LMS algorithm. We present in this paper an multiple objective optimization approach to fast blind channel
equalization. By investigating first the performance (mean-square error) of the standard fractionally
spaced CMA (constant modulus algorithm) equalizer in the presence of noise, we show that CMA local
minima exist near the minimum mean-square error (MMSE) equalizers. Consequently, Fractional Spaced
CMA may converge to a local minimum corresponding to a poorly designed MMSE receiver with
considerable large mean-square error. The step size in the LMS algorithm decides both the convergence
speed and the residual error level, the highest speed of convergence and residual error level.
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