1995
DOI: 10.1117/12.211423
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<title>Multiscale system identification and estimation</title>

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Cited by 3 publications
(3 citation statements)
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“…Farge et al [14] applied CHW ideas into the computation of two-dimensional turbulent flows, where the wavelet packet best-basis seems to distinguish the low-dimensional dynamically active part of the flow from the high-dimensional passive components, providing a hope of drastically reducing the number of degrees of freedom necessary to the computation. Le [15] did a practicable framework to represent the wavelets transform of linear dynamics delivering a formula for projecting linear time-invariant dynamics and stochastic processes on the wavelet spaces of a multiresolution analysis; applications of this formula to system and parameter identification for control and modeling of mechanical systems were demonstrated. Latest, Yao et al [16] used the STFT to estimate the linear frequency modulation signal parameters and the experimental results verified its validity and feasibility.…”
Section: Introductionmentioning
confidence: 99%
“…Farge et al [14] applied CHW ideas into the computation of two-dimensional turbulent flows, where the wavelet packet best-basis seems to distinguish the low-dimensional dynamically active part of the flow from the high-dimensional passive components, providing a hope of drastically reducing the number of degrees of freedom necessary to the computation. Le [15] did a practicable framework to represent the wavelets transform of linear dynamics delivering a formula for projecting linear time-invariant dynamics and stochastic processes on the wavelet spaces of a multiresolution analysis; applications of this formula to system and parameter identification for control and modeling of mechanical systems were demonstrated. Latest, Yao et al [16] used the STFT to estimate the linear frequency modulation signal parameters and the experimental results verified its validity and feasibility.…”
Section: Introductionmentioning
confidence: 99%
“…Obviously such models may easily be related to the original system parameters that can provide a clear physical explanation. The identification of PDE models of continuous spatio-temporal systems has been studied by several authors ( Le 1995). However, very little has been done for the PDE model identification problem of multiscale systems directly from observations.…”
Section: Introductionmentioning
confidence: 99%
“…That direction for control design was proposed by Le 21 and named the Multi-Scale Extended Kalman approach in this paper. It was inspired by the fact that, non-stationaty processes (e.g., the Fractional Brownian Motions) become stationary under proper wavelet transformations.…”
mentioning
confidence: 99%