1985
DOI: 10.1049/el:19850412
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Clock sensitivity reduction in echo cancellers

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Cited by 13 publications
(4 citation statements)
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“…The term has a power series expansion which, if truncated to the first two terms, gives (10) Then, taking an inverse Fourier transform we get (11) a formula for the linear interpolation in the time-domain. The above result indicates clearly the limitations of the linear interpolator [12].…”
Section: Phase Correction In Frequency-domain (Dft)mentioning
confidence: 61%
See 1 more Smart Citation
“…The term has a power series expansion which, if truncated to the first two terms, gives (10) Then, taking an inverse Fourier transform we get (11) a formula for the linear interpolation in the time-domain. The above result indicates clearly the limitations of the linear interpolator [12].…”
Section: Phase Correction In Frequency-domain (Dft)mentioning
confidence: 61%
“…The signal that is delivered to the EC is given by (12) where depicts an echo impulse response in the timedomain, is a symbol value, e.g., 1, 3 for the 2B1Q code, is a sampling instant, is a sampling interval . The assumed signal length-which is theoretically, infinite-is limited to 80 consecutive previous symbols during the simulation.…”
Section: Phase Correction In Frequency-domain (Dft)mentioning
confidence: 99%
“…The compensators are described in detail elsewhere [14][15][16][17][18]. Figure 5 shows the signal processing required for a linear echo canceller tap with both nonlinearity and jitter compensation.…”
Section: Echo Cancellationmentioning
confidence: 99%
“…One approach is to store tap sets of tap coefficients in the EC, one for each of two relative transmitreceive phases [37], with lead-lag sampling [33] used to adapt both phases. Another method which increases the computational overhead is to estimate the coefficients at the new sampling phase using a gradient estimation technique [38], [39].…”
Section: B Pll Timing Recoverymentioning
confidence: 99%