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Schur's algorithm, performing the estimation of the reflection coefficients, is known as a fast, accurate and stable algorithm capable of quickly tracking the changes in signal statistics.
Here, S i * t; θ) denotes the conjugate of S i (t; θ), then the estimation of the reflection coefficient of that scatterer can be given by σ ⌢ = ∑ S i − 1 t S i * t ; θ ∑ S i t ; θ 2 (15).
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The estimation of the multiple reflections in the scenario requires an accurate description of the environment.
Elevation measurements could be used for estimation of the plasma frequency in the reflection point (Hughes et al. 2002; Bland et al. 2014).
The focus of this work is on extending a previously presented measurement technique used to obtain acoustic characterizations of waveguide elements for cylindrical and conical elements, with further development allowing for the estimation of the flared trombone bell reflection and transmission functions for which no one-parameter traveling wave solution exists.
We use a similar approach for the estimation of the effect of multiple reflections of the Raman signal on the peak intensity from the thin film using a three-layer model consisting of SiC air silicon.
Combination of time-frequency analysis method, a method using Radon transformation to detect the parameters of lines and sinusoidal curves to estimate motion parameters of target is proposed, and the estimation of reflection coefficients of scatterers is completed through nonlinear least squares and CLEAN algorithm.
And the estimation of reflection coefficient of scatterers is completed through nonlinear least squares (NLS) and the CLEAN algorithm [2, 7].
In addition, elevation could be applied for estimation of the plasma frequency in the HF reflection region (or even the critical frequency of the layer).
Further, empirical models developed using a multi-regression method for estimation of reflection, transmission and energy loss coefficients as well as the normalised wave force coefficients, correlates well with the experimental data.
Rees's estimation of the odds is a sobering 50-50.
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