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Compared with the existing estimate methods, the proposed EVSA-PM enables decorrelation of more coherent signals, joint estimation of the DOA and polarization of coherent sources with a lower computational complexity, and requires no limitation of the intervector sensor spacing within a half-wavelength to guarantee unique and unambiguous angle estimates.
In this paper, the fault isolation and fault magnitude estimate methods are proposed.
Sufficient conditions about the extinction and decay estimates of solutions are obtained by using -integral model estimate methods and two crucial lemmas on differential inequality.
Two set estimate methods are developed which can calculate the time varying box or hyperrectangle, i.e. interval vector in the response space that contains the true dynamic response.
Unfortunately, although a lot of papers on point estimate methods have been published so far, almost none of them mentioned the limitations and restrictions of PEMs.
By using spatial sequence techniques and energy estimate methods, we obtain an existence theorem of the solution to abstract strongly damped plate or beam equation and to a nonlinear plate or beam equation.
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A point estimate method serves to tackle the uncertainties of load, REGs, and EVs.
The main tools are the priori estimate method and the Leray-Schauder fixed point theorem.
The main tools we use are the integral estimate method and the Gagliardo-Nirenberg inequality.
In this case, the estimate method is linear weighted moving averages of the n available observations.
By adopting this estimate method, exact parameters are obtained for given signals.
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