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A Polynomial Multiple Variance Method for Volterra Filter Identification

Carini, Alberto
•
Forti, Riccardo
•
Orcioni, Simone
2025
  • journal article

Periodico
IEEE TRANSACTIONS ON INSTRUMENTATION AND MEASUREMENT
Abstract
The article presents a methodology for accurately estimating the Volterra kernels of a discrete-time nonlinear system, even when the system order exceeds that of the Volterra series model. The approach involves conducting multiple measurements with the same excitation signal, scaled by different gain factors, and deriving the Volterra kernels via interpolation of the measured data. The methodology is thoroughly discussed, and the mean square deviation (MSD) of the estimated coefficients is calculated to determine the optimal gain factors that minimize the MSD. It is demonstrated that the optimal gains are constrained to a specific set of values, which are provided in the article. Experimental results, using both synthetic and real systems, showcase the effectiveness of the proposed methodology.
DOI
10.1109/tim.2025.3546397
WOS
WOS:001449658500012
Archivio
https://hdl.handle.net/11368/3114220
info:eu-repo/semantics/altIdentifier/scopus/2-s2.0-105001064900
https://ieeexplore.ieee.org/document/10908712
https://ricerca.unityfvg.it/handle/11368/3114220
Diritti
open access
license:creative commons
license uri:http://creativecommons.org/licenses/by/4.0/
FVG url
https://arts.units.it/bitstream/11368/3114220/1/2025 Carini Forti Orcioni TIM3546397.pdf
Soggetti
  • Multiple variance met...

  • orthogonal periodic s...

  • Volterra filter

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