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Time-Frequency Maximum Likelihood Methods for Direction Finding
, 2000
"... This paper proposes a novel time}frequency maximum likelihood (t}f ML) method for direction-of-arrival (DOA) estimation for nonstationary signals impinging on a multi-sensor array receiver, and compares this method with conventional maximum likelihood DOA estimation techniques. Time}frequency distri ..."
Abstract
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Cited by 4 (4 self)
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This paper proposes a novel time}frequency maximum likelihood (t}f ML) method for direction-of-arrival (DOA) estimation for nonstationary signals impinging on a multi-sensor array receiver, and compares this method with conventional maximum likelihood DOA estimation techniques. Time}frequency distributions localize the signal power in the time}frequency domain, and as such enhance the e!ective SNR, leading to improved DOA estimation. The localization of signals with di!erent time}frequency signatures permits the division of the time}frequency domain into smaller regions, each containing fewer signals than those incident on the array. The reduction of the number of signals within di!erent time}frequency regions not only reduces the required number of sensors, but also decreases the computational load in multidimensional optimizations. Compared to the recently proposed time}frequency MUSIC (t}f MUSIC), the proposed t}f ML method can be applied to coherent environments, without the need to perform any type of preprocessing that is subject to both array geometry and array aperture. # 2000 The Franklin Institute. Published by Elsevier Science Ltd. All rights reserved. Keywords: Time}frequency distribution; Direction "nding; Maximum likelihood; Spatial time}frequency distribution; Array processing 1.
Maximum Likelihood Methods for Array Processing Based on Time-Frequency Distributions
- Proceedings of SPIE: Advanced Signal Processing Algorithms, Architectures, and Implementations IX
, 1999
"... This paper proposes a novel time-frequency maximum likelihood #t-f ML# method for direction-of-arrival #DOA# estimation for non-stationary signals, and compares this method with conventional maximum likelihood DOA estimation techniques. Time-frequency distributions localize the signal power in the t ..."
Abstract
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Cited by 2 (2 self)
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This paper proposes a novel time-frequency maximum likelihood #t-f ML# method for direction-of-arrival #DOA# estimation for non-stationary signals, and compares this method with conventional maximum likelihood DOA estimation techniques. Time-frequency distributions localize the signal power in the time-frequency domain, and as such enhance the e#ective SNR, leading to improved DOA estimation. The localization of signals with di#erent t-f signatures permits the division of the time-frequency domain into smaller regions, each contains fewer signals than those incident on the array. The reduction of the number of signals within di#erent time-frequency regions not only reduces the required number of sensors, but also decreases the computational load in multi-dimensional optimizations. Compared to the recently proposed time-frequency MUSIC #t-f MUSIC#, the proposed t-f ML method can be applied in coherentenvironments, without the need to perform anytype of preprocessing that is subject to both array geometry and array aperture.
Joint Anti-Diagonalization For Blind Source Separation.
- in Int. Conf. on Acoustics, Speech, and Signal Processing, ICASSP’01
, 2001
"... We address the problem of blind source separation of non-stationary signals of which only instantaneous linear mixtures are observed. A blind source separation approach exploiting both auto-terms and cross-terms of the time-frequency (TF) distributions of the sources is considered. The approach is b ..."
Abstract
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Cited by 1 (1 self)
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We address the problem of blind source separation of non-stationary signals of which only instantaneous linear mixtures are observed. A blind source separation approach exploiting both auto-terms and cross-terms of the time-frequency (TF) distributions of the sources is considered. The approach is based on the simultaneous diagonalization and anti-diagonalization of spatial TF distribution matrices made up of, respectively, auto-terms and cross-terms. Numerical simulations are provided to demonstrate the effectiveness of the proposed approach and compare its performances with existing TFbased methods.

