1992
DOI: 10.1109/82.160166
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An echo tail canceller based on adaptive interpolated FIR filtering

Abstract: A computationally efficient two-stage echo canceller is proposed. The first stage is a direct form adaptive FIR filter to cancel the main part of the echo response. The second stage cancels the "tail" part of the echo response. The proposed tail canceller is an adaptive version of the interpolated FIR (IFIR) filter in [11-[31. It is shown that the two-stage canceller meets the 60-dB echo cancellation accuracy for various typical loops. Extensive simulations were carried out to study the effects of the main can… Show more

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Cited by 36 publications
(40 citation statements)
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“…IFIR filters are always stable, can produce sharp frequency responses, and are more robust to coefficient quantization than the conventional FIR filters [6,7]. IFIR filters have been used in many signal processing applications ranging from echo cancellation [8,9] to reduced rank MMSE parameter estimation techniques [10] and have also played a key role in a number of communication systems such as adaptive interference suppression receivers in DS-CDMA systems [11], and equalizer design [9]. This latter work considers however a standard linear equalizer structure that processes a downsampled version of the received data.…”
Section: Introductionmentioning
confidence: 99%
“…IFIR filters are always stable, can produce sharp frequency responses, and are more robust to coefficient quantization than the conventional FIR filters [6,7]. IFIR filters have been used in many signal processing applications ranging from echo cancellation [8,9] to reduced rank MMSE parameter estimation techniques [10] and have also played a key role in a number of communication systems such as adaptive interference suppression receivers in DS-CDMA systems [11], and equalizer design [9]. This latter work considers however a standard linear equalizer structure that processes a downsampled version of the received data.…”
Section: Introductionmentioning
confidence: 99%
“…The input signal is a colored noise obtained from a second-order AR process, given by x(n) = a,x(n -1) + u,x(n -2) + u(n) , where u(n) is a white noise process with variance equal to 0.0322; U, = -1.5955, u2 =0.95 ; and the eigenvalue spread is 10. For this example pn,Ly = 0.02 has been experimentally determined.The interpolating factor is L = 2 .Figures 6 and 7follow the same pattern as in Figs 4. and 5.…”
mentioning
confidence: 81%
“…To include the constraints in the cost function, the method of Lagrange multipliers is used. Thus as in [9], the constrained cost function is stated as follows minimize E[ e' (ti)] (4) subject to CTW = f ,…”
Section: ( 3 )mentioning
confidence: 99%
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