Applications of the Van Trees Inequality: A Bayesian Cramér-Rao Bound

Bernoulli - United Kingdom
doi 10.2307/3318681
Full Text
Abstract

Available in full text

Date
Authors
Publisher

JSTOR

Related search

Cramér-Rao Bound of Direction Finding Using a Uniform Hexagonal Array

Journal of Advances in Mathematics and Computer Science
2019English

Adaptive Waveform for Cognitive Radar to Minimize Cramér-Rao Bound

2014English

Cramér-Rao Bound of Direction Finding Using Uniform Arc Arrays

Journal of Advances in Mathematics and Computer Science
2019English

Systematic Calibration Error Requirements for Gravitational-Wave Detectors via the Cramér-Rao Bound

Classical and Quantum Gravity
AstronomyPhysics
2019English

On the Cramér-Rao Bound for Estimating the Mixing Matrix in Noisy Sparse Component Analysis

IEEE Signal Processing Letters
Electronic EngineeringApplied MathematicsElectricalSignal Processing
2008English

Analytic and Asymptotic Analysis of Bayesian CramÉr–Rao Bound for Dynamical Phase Offset Estimation

IEEE Transactions on Signal Processing
Electronic EngineeringSignal ProcessingElectrical
2008English

Slepian-Bangs-Type Formulas and the Related Misspecified Cramér-Rao Bounds for Complex Elliptically Symmetric Distributions

Signal Processing
ControlSystems EngineeringPattern RecognitionElectronic EngineeringComputer VisionElectricalSignal ProcessingSoftware
2018English

Accuracy of Scatterometer-Derived Winds Using the Cramer-Rao Bound

IEEE Transactions on Geoscience and Remote Sensing
EarthPlanetary SciencesElectricalElectronic Engineering
1999English

CMB Bispectrum, Trispectrum, Non-Gaussianity, and the Cramer-Rao Bound

Physical Review D
2011English

Amanote Research

Note-taking for researchers

Follow Amanote

© 2024 Amaplex Software S.P.R.L. All rights reserved.

Privacy PolicyRefund Policy