A Bayesian regularized least squares framework improves the characterization of non-stationary flows in ultrasound Doppler signals compared to standard methods.
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May enhance Doppler analysis of non-stationary flows; leaves open translation from animal models to clinical ultrasound.
PACS.87.10.+e { General, theoretical and mathematical biophysics (including logic of biosystems, quantum biology, and relevant aspects of thermodynamics, information theory, cybernetics, and bionics) PACS.87.45.-k { Biomechanics, biorheology, and biological fluid dynamics Abstract. | This paper addresses the problem of ultrasound Doppler spectral estimation when only a short observation set is available. Following the work of Kitagawa and Gersch, the spectra are described by a long autoregressive model whose coecients are estimated in a Bayesian regularized least squares framework accounting for spectral smoothness in order to avoid too spiky spectra. The critical computation of the tradeo parameters is addressed using both maximum likelihood and generalized cross validation criteria in order to automatically tune the smoothness constraint. The practical potential of the method is demonstrated using both simulated and in vitro signals. In a Monte-Carlo simulation study, investigation of quantitative indices such as quadratic distances shows interesting improvements with respect to the usual least squares method whatever the window data length and the signal to noise ratio. When applied to actual Doppler signals, the proposed method oers better description of the Doppler spectrum morphology than the usual least squares one. 1.
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Herment et al. (1997) studied this question.
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