1980
DOI: 10.1109/taes.1980.308961
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Range and Bearing Estimation in Passive Sonar

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Cited by 19 publications
(4 citation statements)
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“…a) In similar cases, we can prove that no unbiased estimator of θ exists since for such estimators the CRLB is the inverse of the FIM. This fact is met in array processing for the estimation of the end-fire bearing[5].b) The singularity of the FIM at some points of R d can cause some problems during the Gauss Newton routine for which the Hessian is approximated by the FIM evaluated at the point of the current iteration. The palliative is the augmentation of the FIM by some αId as suggested in the Levenberg-Marquardt method[6].…”
mentioning
confidence: 99%
“…a) In similar cases, we can prove that no unbiased estimator of θ exists since for such estimators the CRLB is the inverse of the FIM. This fact is met in array processing for the estimation of the end-fire bearing[5].b) The singularity of the FIM at some points of R d can cause some problems during the Gauss Newton routine for which the Hessian is approximated by the FIM evaluated at the point of the current iteration. The palliative is the augmentation of the FIM by some αId as suggested in the Levenberg-Marquardt method[6].…”
mentioning
confidence: 99%
“…Nevertheless, in many practical applications, such conditions are unlikely to be continuously guaranteed. This is the case of passive location systems, where the object of the location task could be an emitting source [11]- [13] or a target that backscatters a signal of opportunity, as in passive radar [14]- [16] or passive sonar [17] systems. The passive nature of such systems intrinsically limits the possibility to fully control the performance for any target of interest.…”
Section: A Overviewmentioning
confidence: 99%
“…To effect this minimization, different windows are added to the basic time delays estimators with varying effectiveness [20,28,35,[59][60][61][62][63][64][65][66][67][68][69][70][71][72][73]• Such a ranging approach presumes stationary contact and sensor positions, as well as stationary signal and noise statistics.…”
Section: Clma From a Linear Arraymentioning
confidence: 99%