Time-Delay Estimation Using Cross-ΨB-Energy Operator
In this paper, a new time-delay estimation
technique based on the cross IB-energy operator [5] is
introduced. This quadratic energy detector measures how
much a signal is present in another one. The location of the
peak of the energy operator, corresponding to the maximum of
interaction between the two signals, is the estimate of the
delay. The method is a fully data-driven approach. The
discrete version of the continuous-time form of the cross IBenergy
operator, for its implementation, is presented. The
effectiveness of the proposed method is demonstrated on real
underwater acoustic signals arriving from targets and the
results compared to the cross-correlation method.
[1] S. Haykin, Adaptive Filter Theory. Prentice-Hall, Inc., New-Jersey,
1996.
[2] B.G. Ferguson, "Improved time-delay estimates of underwater acoustic
signals using beamforming and prefiltering techniques," IEEE Trans.
Oceanic Eng., vol. 14, no. 3, pp. 238-244, 1989.
[3] S. Chandran, M.K. Ibrahim, "DOA estimation of wide-band signals
based on time-frequency analysis," IEEE Trans. Oceanic Eng., vol. 24,
no. 1, pp. 116-121, 1999.
[4] R.J. Ulman, and E. Geraniotis, "Wideband TDOA/FDOA processing
using summation of short-time CAF-s," IEEE Trans. Sig. Proc., vol. 47,
no. 12, pp. 3193-3200, 1999.
[5] J.C. Cexus, and A.O. Boudraa, "Link between cross-Wigner distribution
and cross-Teager energy operator," IEE Electronics Lett., vol. 40, pp.
778-780, 2004.
[6] A.O. Boudraa, J.C. Cexus, F. Salzenstein and L. Guillon, "IF estimation
using EMD and nonlinear Teager energy operator," Proc. of First Int.
Symp. Control, Commun. and Sig. Process., Tunisia, pp. 45-48, 2004.
[7] J.F. Kaiser, "Some useful properties of Teager-s energy operators,"
Proc. ICASSP, vol. 3, pp. 149-152, 1993.
[8] P. Maragos, and A. Potamianos, "Higher order differential energy
operators," IEEE Sig. Proc. Lett.., vol. 2, pp. 152-154, 1995.
[9] A. Savitzky, and M.J.E. Golay, "Smoothing and differentiation, of data
by simplified least squares procedures," Analytical chemistry, vol. 36,
pp. 1627-1639, 1964.
[1] S. Haykin, Adaptive Filter Theory. Prentice-Hall, Inc., New-Jersey,
1996.
[2] B.G. Ferguson, "Improved time-delay estimates of underwater acoustic
signals using beamforming and prefiltering techniques," IEEE Trans.
Oceanic Eng., vol. 14, no. 3, pp. 238-244, 1989.
[3] S. Chandran, M.K. Ibrahim, "DOA estimation of wide-band signals
based on time-frequency analysis," IEEE Trans. Oceanic Eng., vol. 24,
no. 1, pp. 116-121, 1999.
[4] R.J. Ulman, and E. Geraniotis, "Wideband TDOA/FDOA processing
using summation of short-time CAF-s," IEEE Trans. Sig. Proc., vol. 47,
no. 12, pp. 3193-3200, 1999.
[5] J.C. Cexus, and A.O. Boudraa, "Link between cross-Wigner distribution
and cross-Teager energy operator," IEE Electronics Lett., vol. 40, pp.
778-780, 2004.
[6] A.O. Boudraa, J.C. Cexus, F. Salzenstein and L. Guillon, "IF estimation
using EMD and nonlinear Teager energy operator," Proc. of First Int.
Symp. Control, Commun. and Sig. Process., Tunisia, pp. 45-48, 2004.
[7] J.F. Kaiser, "Some useful properties of Teager-s energy operators,"
Proc. ICASSP, vol. 3, pp. 149-152, 1993.
[8] P. Maragos, and A. Potamianos, "Higher order differential energy
operators," IEEE Sig. Proc. Lett.., vol. 2, pp. 152-154, 1995.
[9] A. Savitzky, and M.J.E. Golay, "Smoothing and differentiation, of data
by simplified least squares procedures," Analytical chemistry, vol. 36,
pp. 1627-1639, 1964.
@article{"International Journal of Electrical, Electronic and Communication Sciences:51739", author = "Z. Saidi and A.O. Boudraa and J.C. Cexus and S. Bourennane", title = "Time-Delay Estimation Using Cross-ΨB-Energy Operator", abstract = "In this paper, a new time-delay estimation
technique based on the cross IB-energy operator [5] is
introduced. This quadratic energy detector measures how
much a signal is present in another one. The location of the
peak of the energy operator, corresponding to the maximum of
interaction between the two signals, is the estimate of the
delay. The method is a fully data-driven approach. The
discrete version of the continuous-time form of the cross IBenergy
operator, for its implementation, is presented. The
effectiveness of the proposed method is demonstrated on real
underwater acoustic signals arriving from targets and the
results compared to the cross-correlation method.", keywords = "Teager-Kaiser energy operator, Cross-energyoperator, Time-Delay, Underwater acoustic signals.", volume = "1", number = "9", pages = "1238-5", }