On detection of the number of signals in presence of white noise
Journal of Multivariate Analysis
On detection of the number of signals when the noise covariance matrix is arbitrary
Journal of Multivariate Analysis
A robust and computationally efficient subspace-based fundamental frequency estimator
IEEE Transactions on Audio, Speech, and Language Processing
Sinusoidal order estimation using angles between subspaces
EURASIP Journal on Advances in Signal Processing
Fast computation of the exact FIM for deterministic signals incolored noise
IEEE Transactions on Signal Processing
Joint High-Resolution Fundamental Frequency and Order Estimation
IEEE Transactions on Audio, Speech, and Language Processing
Paper: Modeling by shortest data description
Automatica (Journal of IFAC)
On rates of convergence of efficient detection criteria in signal processing with white noise
IEEE Transactions on Information Theory
Single tone parameter estimation from discrete-time observations
IEEE Transactions on Information Theory
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A subspace-based algorithm for estimating the order and the frequencies of multiple sinusoids embedded in noise is proposed. The new estimator (referred to as E-MUSIC) uses the entropy of a random variable related to the angles between the signal and noise subspaces as its objective function. Maximizing the entropy tends to achieve uniform angle distribution and thus leads to maximal subspace separation. The entropy-based objective function and the performance of the E-MUSIC algorithm is compared with some reference algorithms in the literature. Simulations which are performed in additive white and colored Gaussian noise show that the E-MUSIC offers an improvement for both model order and multiple frequency estimation. The improvement is more pronounced for high model orders and large SNR values.