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Statistical properties of signals approximated by orthogonal polynomials and Schur parametrization | IEEE Conference Publication | IEEE Xplore

Statistical properties of signals approximated by orthogonal polynomials and Schur parametrization


Abstract:

In the paper, we investigate reconstruction of statistical properties of signals approximated in various orthogonal bases. The approximation of signals is performed in va...Show More

Abstract:

In the paper, we investigate reconstruction of statistical properties of signals approximated in various orthogonal bases. The approximation of signals is performed in various polynomial bases and by Schur parametrization algorithm. To compare quality of remodeled signals in different bases, we use mean square error criterion for power spectral density. The correlation function, and the derived from it power spectral density, is sufficient to describe signal statistical properties. The numerical experiments were performed using benchmark signals. The tests were executed for different polynomial degrees and different orders of Schur innovation filtering. Our purpose was to find which patrametrization method requires less parameters.
Date of Conference: 19-21 September 2018
Date Added to IEEE Xplore: 07 December 2018
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Conference Location: Poznan, Poland

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