Abstract: An effective method for calculating the Bayesian lower unconditional Cramer-Rao bound on condition that the state-vector is constant has been proposed. The recurrence formula for calculating the Fisher information matrix is proved. The method is applicable to arbitrary model noises including non-Gaussian ones. The effectiveness of the approach proposed is shown by applying to the bearing-only tracking problem.
DOI: *As the DOI is a unique identifier, it is already available in the pdf version. **The DOI link will be activated in the first midst of January 2026.
WSEAS Transactions on Signal Processing, ISSN / E-ISSN: 1790-5052 / 2224-3488, Volume 10, 2014, Art. #53
Dmitriy G. Arsenjev, N. A. Berkovskii, "An Effective Recurrence Formula for Calculating Lower Cramer-Rao Bounds in Case the State-Vector is Constant," WSEAS Transactions on Signal Processing, vol. 10, pp. 520-525, 2014, DOI:
Dmitriy G. Arsenjev, N. A. Berkovskii. An Effective Recurrence Formula for Calculating Lower Cramer-Rao Bounds in Case the State-Vector is Constant.
WSEAS Transactions on Signal Processing. 2014;10:520-525.