Results 161 to 170 of about 4,245 (179)
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Cramer–Rao bounds for vector sensors.
The Journal of the Acoustical Society of America, 2011New formulations of the Cramer–Rao bounds for vector sensors are presented. They have the following advantages compared to previous expressions: (i) the formulation is simple and easy to evaluate involving the calculation of just three terms, (ii) arbitrary Green’s functions connecting source and observer can be used instead of plane waves, (iii ...
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Cramer-rao bounds for special nonlinear filtering problems
1999 European Control Conference (ECC), 1999Formulas have been derived to determine the exact Cramer-Rao bound. The interrelation between this bound and the solution of the covariance equation in the linearized problem for one class of problems of discrete nonlinear filtering is established. The advantages of the algorithm for calculating Cramer-Rao bounds which corresponds to these formulas are
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Tilt Measurement at the Quantum Cramer–Rao Bound Using a Higher-Order Hermite–Gaussian Mode
Photonics, 2023Jiangrui Gao, Kui Liu, Gao Jiangrui
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Cramer–Rao Lower Bound for Constrained Complex Parameters
IEEE Signal Processing Letters, 2004B D Rao
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A compact Cramer-Rao bound expression for parametric estimation of superimposed signals
IEEE Transactions on Signal Processing, 1992Y Bresler
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MUSIC, maximum likelihood, and Cramer-Rao bound
IEEE Transactions on Acoustics, Speech, and Signal Processing, 1989Arye Nehorai
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A simple derivation of the constrained multiple parameter Cramer-Rao bound
IEEE Transactions on Signal Processing, 1993T L Marzetta
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Adaptive Compressed Sensing via Minimizing Cramer–Rao Bound
IEEE Signal Processing Letters, 2014Yimin Liu +2 more
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