Title
An Analysis of a Near-End Crosstalk Cancelation System That Uses Adaptive Filters
Abstract
An analysis of a near-end crosstalk (NEXT) cancelation system that uses adaptive digital filters is described. The analysis is based on two well-known models for the NEXT coupling factor, the Bradley and Lin models, and yields the minimum number of adaptive filters required to reduce the NEXT below a prescribed level to within a defined confidence factor. With the minimum number of adaptive filters known, the required computational resources for the application at hand can be estimated. The analysis is further extended to practical situations where the largest NEXT signals chosen for elimination are incorrectly detected, and estimates of the minimum and maximum increase in the uncanceled NEXT due to incorrect detection are then deduced. Simulations show that the estimated minimum number of adaptive filters required and the maximum and minimum increase in uncanceled NEXT due to incorrect detection are fairly close to corresponding estimates obtained on the basis of measurements for both the Bradley and the Lin models. Therefore, by using the proposed analysis the minimum number of adaptive filters can be deduced without the need for time-consuming and expensive experiments.
Year
DOI
Venue
2008
10.1109/TCSI.2008.924871
Circuits and Systems I: Regular Papers, IEEE Transactions
Keywords
Field
DocType
adaptive filters,crosstalk,digital filters,digital subscriber lines,interference suppression,Bradley model,Lin model,adaptive digital filter,coupling factor,near-end crosstalk cancellation system,Adaptive filters,LMS algorithm,Near-end crosstalk,adaptive filters,cancelation,near-end crosstalk cancellation,xDSL systems
Least squares,Least mean squares filter,Signal processing,Digital filter,Coupling,Control theory,Adaptive system,Digital subscriber line,Computer science,Electronic engineering,Adaptive filter
Journal
Volume
Issue
ISSN
55
10
1549-8328
Citations 
PageRank 
References 
2
0.39
11
Authors
3
Name
Order
Citations
PageRank
Nongpiur, R.120.39
Shpak, D.J.220.39
A. Antoniou326730.79