DocumentCode
1571659
Title
Passive acoustic localization using blind Gauss Markov estimate for the time delay vector
Author
Choudhary, Hemlata ; Bahl, Rajendar ; Kumar, Arun
Author_Institution
Centre for Appl. Res. in Electron., Indian Inst. of Technol., New Delhi, India
fYear
2011
Firstpage
56
Lastpage
63
Abstract
Time delay estimation has important applications in the fields of radar, sonar, seismology, multimedia communication etc. For a distant, stationary radiating source, the optimum time delay vector estimation at a receiving sensor array is realized using Generalized Cross Correlation (GCC) function and its error matrix, expressed in terms of apriori known source signal and sensor background noise spectra. This gives a linear minimum variance unbiased estimate known as the Gauss Markov Estimate. This paper examines the use of Power Spectral Density (PSD) estimation based Gauss Markov Estimate for cases of unknown source spectra and gives a two step time delay estimation algorithm for close range sources. The technique has been analyzed for a three element linear array with wideband source and shows improvement in terms of mean square error (MSE) for inter-sensor time delays, source range and bearing. The corresponding PSD estimation error has been expressed in terms of the spectral distortion measure.
Keywords
Gaussian processes; Markov processes; acoustic signal processing; array signal processing; blind source separation; delay estimation; estimation theory; MSE; blind Gauss-Markov estimate; inter sensor time delay; linear array; mean square error; passive acoustic localization; power spectral density; spectral distortion; time delay estimation; time delay vector; unknown source spectra; Arrays; Correlators; Delay effects; Estimation; Markov processes; Signal to noise ratio; Vectors; Acoustic Localization; Correlator System; Gauss-Markov Estimate; Time Delay Vector;
fLanguage
English
Publisher
ieee
Conference_Titel
Ocean Electronics (SYMPOL), 2011 International Symposium on
Conference_Location
Kochi
Print_ISBN
978-1-4673-0263-0
Type
conf
DOI
10.1109/SYMPOL.2011.6170498
Filename
6170498
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