2010
DOI: 10.1016/j.sigpro.2009.12.014
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A closed approximated formed expression for the achievable residual intersymbol interference obtained by blind equalizers

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Cited by 21 publications
(59 citation statements)
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“…Thus, this might be the reason why having a larger convergence speed for higher numbers of coefficients in the equalizer. It should be pointed out, that this was also observed in [15] where higher numbers of coefficients in the equalizer have lead to a longer convergence speed. Obviously, choosing a higher step-size parameter may increase the convergence speed but on the same time it increases also the residual ISI which might not meet any more the system's requirements.…”
Section:  mentioning
confidence: 60%
“…Thus, this might be the reason why having a larger convergence speed for higher numbers of coefficients in the equalizer. It should be pointed out, that this was also observed in [15] where higher numbers of coefficients in the equalizer have lead to a longer convergence speed. Obviously, choosing a higher step-size parameter may increase the convergence speed but on the same time it increases also the residual ISI which might not meet any more the system's requirements.…”
Section:  mentioning
confidence: 60%
“…Since blind equalizers do not require any known training sequence for the startup period, they are also useful for point-to-multipoint network applications, such as the fiber to the curb (FTTC) systems [14]. Generally, blind methods are classified according to the location of their nonlinearity in the receiver [15]. We may classify blind equalization methods [15] as follows: 1) Polyspectral algorithms; 2) Bussgang-type algorithms; 3) Probabilistic algorithms.…”
Section: Introductionmentioning
confidence: 99%
“…Generally, blind methods are classified according to the location of their nonlinearity in the receiver [15]. We may classify blind equalization methods [15] as follows: 1) Polyspectral algorithms; 2) Bussgang-type algorithms; 3) Probabilistic algorithms. In the first type, the nonlinearity is located at the output of the channel, right before the equalizer's filter.…”
Section: Introductionmentioning
confidence: 99%
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