Detection in correlated impulsive noise channels using frequency-response- shaped adaptive filtering

Loading...
Thumbnail Image

Date

Journal Title

Journal ISSN

Volume Title

Publisher

Access Rights

info:eu-repo/semantics/closedAccess

Abstract

This paper investigates the performance of an adaptive filter, (Frequency-Response-Shaped Least Mean Square (FRS-LMS) algorithm) for canceling impulsive components when the nominal process (or background noise) is a correlated, possibly nonstationary, Gaussian process. The performance of the algorithm in estimating a BPSK signal corrupted by a white and correlated impulsive noise is investigated. The algorithm does not require a priori knowledge about the noise parameters, but requires knowledge of the signal frequency which can easily be estimated from its periodogram. The performance of the FRS-LMS is compared to that of the conventional LMS, the Leaky-LMS (L-LMS), and the Modified Leaky LMS (ML-LMS) algorithms in terms of Mean Square Error (MSE), convergence speed and Bit-Error-Rate (BER). The results indicate that the FRS-LMS algorithm performs approximately twice as better than the LMS and L-LMS algorithms in white impulsive noise environments, while the ML -L MS algorithm fails to converge. Also, it provides superior MSE and BER performance in correlated impulsive noise environments, while the other algorithms fail to converge. The performance gain is due to the frequency shaping and the outlier reduction properties of the algorithm. ©2009 IEEE.

Description

2009 IEEE 17th Signal Processing and Communications Applications Conference, SIU 2009 --

Keywords

Apriori, Background noise, BER performance, Convergence speed, Frequency shaping, Gaussian Processes, Impulsive noise, Impulsive noise channels, Impulsive noise environment, Least mean squares, LMS algorithms, Noise parameters, Nonstationary, Other algorithms, Performance Gain, Periodograms, Reduction properties, Signal frequencies, Adaptive filtering, Adaptive filters, Algorithms, Binary phase shift keying, Bit error rate, Electric filters, Frequency response, Impulse noise, Mean square error, Signal processing, Strain energy, Convergence of numerical methods

Journal or Series

WoS Q Value

Scopus Q Value

Volume

Issue

Citation

Endorsement

Review

Supplemented By

Referenced By