On the use of the Cramér-Rao lower bound for diffuse optical imaging system design. [PDF]
Pera V, Brooks DH, Niedre M.
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Cramér-Rao Lower Bound for Point Based Image Registration With Heteroscedastic Error Model for Application in Single Molecule Microscopy. [PDF]
Cohen EA, Kim D, Ober RJ.
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Cramer-Rao Lower Bound Evaluation for Linear Frequency Modulation Based Active Radar Networks Operating in a Rice Fading Environment. [PDF]
Shi C, Salous S, Wang F, Zhou J.
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Joint system relaxometry (JSR) and Crámer-Rao lower bound optimization of sequence parameters: A framework for enhanced precision of DESPOT T1 and T2 estimation. [PDF]
Teixeira RPAG, Malik SJ, Hajnal JV.
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Use of Cramer-Rao Lower Bound for Performance Evaluation of Different Monolithic Crystal PET Detector Designs. [PDF]
Li X +3 more
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Improved solution of cramer-rao lower bound for TOA/RSS localization
In this paper the problem of evaluation of bound accuracy for (he range based localization techniques in the wireless sensor networks is considered. The comprehensive analysis of the existing solution of the Cramer-Rao lower bound problem for the anchored localization based on (be time of arrival or relative signal strength principles shows certain ...
Holotyak, Taras +3 more
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Damping factor estimation of damped complex sinusoidal signals using a maximum likelihood approach. [PDF]
Karthikeyan A, Rahul AK, Tiwari R.
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Computation of the exact Cramer-Rao lower bound for the parameters of a
The Cramer-Rao lower bound (CRLB) that gives the minimal achievable variance/standard deviation for any unbiased estimator offers a useful tool for an assessment of the consistency of parameter estimation techniques. In this paper, a closed-form expression for the computation of the exact CRLB on unbiased estimates of the parameters of a twodimensional
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Hybrid Cramér-Rao Bound for Quantum Bayes Point Estimation with Nuisance Parameters. [PDF]
Zhang J, Suzuki J.
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An Approach to Fisher-Rao Metric for Infinite Dimensional Non-Parametric Information Geometry. [PDF]
Cheng B, Tong H.
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