2012
DOI: 10.1016/j.sigpro.2012.03.003
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Linear and nonlinear filters based on the improper Karhunen–Loève expansion

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Cited by 4 publications
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“…For second order circular signals, the pseudo-covariance matrix P x = 0, and the standard adaptive filtering algorithms (based on the covariance only) are adequate. For noncircular signals, P x ̸ = 0, and complexvalued adaptive filtering algorithms should be designed based on the 2M × 1 so-called augmented input vector z(k) = [x T (k), x H (k)] T , for which the 2M × 2M augmented covariance matrix is given by [4,5,6,8,7,9] The augmented complex statistics have opened the possibility to design LMS-type adaptive filtering algorithms based on the widely linear model [4,6,7,10], leading to the so called augmented CLMS (ACLMS) [11,12], which is suitable for processing both second order circular and noncircular signals. This advantage over the conventional CLMS algorithm has led to its applications in signal processing [9,13,14], communications [15], and power systems [16,17].…”
Section: Introductionmentioning
confidence: 99%
“…For second order circular signals, the pseudo-covariance matrix P x = 0, and the standard adaptive filtering algorithms (based on the covariance only) are adequate. For noncircular signals, P x ̸ = 0, and complexvalued adaptive filtering algorithms should be designed based on the 2M × 1 so-called augmented input vector z(k) = [x T (k), x H (k)] T , for which the 2M × 2M augmented covariance matrix is given by [4,5,6,8,7,9] The augmented complex statistics have opened the possibility to design LMS-type adaptive filtering algorithms based on the widely linear model [4,6,7,10], leading to the so called augmented CLMS (ACLMS) [11,12], which is suitable for processing both second order circular and noncircular signals. This advantage over the conventional CLMS algorithm has led to its applications in signal processing [9,13,14], communications [15], and power systems [16,17].…”
Section: Introductionmentioning
confidence: 99%