2011
DOI: 10.1109/tsp.2010.2080268
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Conditional Posterior Cramér–Rao Lower Bounds for Nonlinear Sequential Bayesian Estimation

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Cited by 108 publications
(63 citation statements)
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“…The difference between | − −1 is the positive semi definite matrix. The recursive formula for FIM was given by [44,23]. For the nonlinear filtering problem, considering linear dynamic model, additive Gaussian noise and measurement process the recursive formula reduces to [22],…”
Section: Posterior Cramer Rao Lower Bound (Pcrlb)mentioning
confidence: 99%
“…The difference between | − −1 is the positive semi definite matrix. The recursive formula for FIM was given by [44,23]. For the nonlinear filtering problem, considering linear dynamic model, additive Gaussian noise and measurement process the recursive formula reduces to [22],…”
Section: Posterior Cramer Rao Lower Bound (Pcrlb)mentioning
confidence: 99%
“…A neural network classifier achieves performance ranging from 77% to 95% on the test data, depending on the type of construction of the location in the building being monitored. [10]. We have proposed and developed a new measure of online tracking performance: the Conditional Posterior Cramér-Rao lower bound (CPCRLB).…”
Section: Feature Identification and Neural Network Classification Formentioning
confidence: 99%
“…For example, in [9] an online approximate estimation of the PCRLB for discrete time nonlinear filtering, using the mean and covariance of the estimated online state instead of the true state, is presented. A different approximate recursive formula to calculate conditional PCRLB for nonlinear/non-Guassian Bayesian estimation is presented in [20]. Considering the specific subject of our paper, the inspiring work [4] presents a study, based on CRLB, on AUV positioning uncertainty prediction using LBL and DVL.…”
Section: Related Workmentioning
confidence: 99%