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Computationally efficient maximum likelihood estimation of structured covariance matrices
Hongbin Li
, Petre Stoica
, Jian Li
Department of Electrical and Computer Engineering
School of Engineering and Science
Stevens Institute of Technology
Research output
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Article
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peer-review
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Keyphrases
Computational Efficiency
100%
Maximum Likelihood Estimation
100%
Structured Covariance Matrix
100%
Sample Maximum
100%
Maximum Likelihood
60%
Covariance Matrix Estimation
40%
Estimation Algorithms
40%
Simulation Study
20%
Maximum Likelihood Method
20%
Structured Covariance
20%
Hermitian
20%
Numerical Comparison
20%
Matrix Estimation
20%
Cramér-Rao Bound
20%
Toeplitz Covariance Matrix
20%
Hermitian Toeplitz Matrix
20%
Array Processing
20%
Angle Estimation
20%
Uncorrelated Signals
20%
Extended Invariance Principle
20%
Unstructured Covariance
20%
Closed-form Formula
20%
Mathematics
Covariance Matrix
100%
Maximum Likelihood
100%
Asymptotics
16%
Simulation Study
16%
Invariance Principle
16%
Closed Form
16%
Form Formula
16%
Toeplitz Matrix
16%