Time-Delay Estimation Using Cross-ΨB-Energy Operator
Commenced in January 2007
Frequency: Monthly
Edition: International
Paper Count: 32797
Time-Delay Estimation Using Cross-ΨB-Energy Operator

Authors: Z. Saidi, A.O. Boudraa, J.C. Cexus, S. Bourennane

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.

Digital Object Identifier (DOI): doi.org/10.5281/zenodo.1057547

Procedia APA BibTeX Chicago EndNote Harvard JSON MLA RIS XML ISO 690 PDF Downloads 5604

References:


[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.