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Robust time-frequency distributions
Proceedings of the Sixth International Symposium on Signal Processing and its Applications (Cat.No.01EX467), 2002The time-frequency (TF) distributions robust with respect to the heavy-tailed impulse noise are introduced. The robust spectrogram (SPEC) and robust Wigner distribution (WD) are considered. The calculation procedure and properties of these representations are given.
Vladimir Katkovnik +2 more
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Time-frequency distribution series
Proceedings of ICASSP '94. IEEE International Conference on Acoustics, Speech and Signal Processing, 2002Using the orthogonal-like Gabor (1946) expansion, we decompose the Wigner-Ville (1932, 1948) distribution as a linear combination of localized and oscillated 2D Gaussian functions. Based on the degree of oscillation, we further group those 2D Gaussian functions into time-frequency functions P/sub d/(t,/spl omega/) and thereby obtain the so-called time ...
Shie Qian, Dapang Chen
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Spatial time-frequency distributions and their applications
Proceedings of the Sixth International Symposium on Signal Processing and its Applications (Cat.No.01EX467), 2002The evaluation of quadratic time-frequency distributions (TFDs) of nonstationary signals impinging on a multisensor receiver yields spatial time-frequency distributions (STFDs). We review the concept of STFDs and their applications to blind source separation and direction finding problems.
Moeness G. Amin, Yimin Zhang 0001
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On generalized-marginal time-frequency distributions
IEEE Transactions on Signal Processing, 1996We introduce a family of time-frequency (TF) distributions with generalized marginals, i.e., beyond the time-domain and the frequency-domain marginals, in the sense that the projections of a TF distribution along one or more angles are equal to the magnitude squared of the fractional Fourier transforms of the signal.
Xiang-Gen Xia 0001 +3 more
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Positive time-frequency distribution functions
IEEE Transactions on Acoustics, Speech, and Signal Processing, 1985We demonstrate the existence of positive joint distributions of time and frequency for arbitrary signals. A method is given to readily generate an infinite number of them for any signal. General properties of these distribution functions are derived and specific examples for some common signals are presented.
Leon Cohen, Theodore E. Posch
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Spatial averaging of time-frequency distributions
1999 IEEE International Conference on Acoustics, Speech, and Signal Processing. Proceedings. ICASSP99 (Cat. No.99CH36258), 1999This paper presents a novel approach based on time-frequency distributions (TFDs) for separating signals received by a multiple antenna array. This approach provides a significant improvement in performance over the previously introduced spatial time-frequency distributions, specifically for signals with close time-frequency signatures.
Yimin Zhang 0001, Moeness G. Amin
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Minimum entropy time-frequency distributions
IEEE Signal Processing Letters, 2005Re/spl acute/nyi entropy has been proposed as an effective measure of signal information content and complexity on the time-frequency plane. The previous work concerning Re/spl acute/nyi entropy in the time-frequency plane has focused on measuring the complexity of a given deterministic signal.
Selin Aviyente, William J. Williams
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Time-frequency distributions-a review
Proceedings of the IEEE, 1989A review and tutorial of the fundamental ideas and methods of joint time-frequency distributions is presented. The objective of the field is to describe how the spectral content of a signal changes in time and to develop the physical and mathematical ideas needed to understand what a time-varying spectrum is.
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Multitaper marginal time–frequency distributions
Signal Processing, 2006Time-frequency distributions (TFDs) belonging to Cohen's class yield a frequency marginal that is equivalent to the periodogram of the signal. It is well-known that the periodogram is not a good spectral estimator since it is not a consistent estimate, i.e. its variance does not decrease with the sample size. Thomson addressed this issue by introducing
Selin Aviyente, William J. Williams
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