Identification of Volterra Models of Tube Audio Devices using Multiple-Variance Method
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S. Orcioni, A. Terenzi, S. Cecchi, F. Piazza, and A. Carini, "Identification of Volterra Models of Tube Audio Devices using Multiple-Variance Method," J. Audio Eng. Soc., vol. 66, no. 10, pp. 823-838, (2018 October.). doi: https://doi.org/10.17743/jaes.2018.0046
S. Orcioni, A. Terenzi, S. Cecchi, F. Piazza, and A. Carini, "Identification of Volterra Models of Tube Audio Devices using Multiple-Variance Method," J. Audio Eng. Soc., vol. 66 Issue 10 pp. 823-838, (2018 October.). doi: https://doi.org/10.17743/jaes.2018.0046
Abstract: The multiple-variance method is a cross-correlation method that exploits input signals with different powers for the identification of a nonlinear system by means of the Volterra series. It overcomes the problem of the locality of the solution of traditional nonlinear identification methods that successfully approximate only for inputs having approximately the same power of the identification signal. The multiple-variance method improves the model performance in case of inputs with high dynamic range. This method is used to identify three different tube amplifiers, and it is applied to a novel reduced Volterra model. This overcomes the problem of the very large number of coefficients required by the Volterra series, the so-called “course of dimensionality.” The paper demonstrates the effectiveness of the multiple-variance methodology in terms of system identification error and computational complexity.
@article{orcioni2018identification,
author={orcioni, simone and terenzi, alessandro and cecchi, stefania and piazza, francesco and carini, alberto},
journal={journal of the audio engineering society},
title={identification of volterra models of tube audio devices using multiple-variance method},
year={2018},
volume={66},
number={10},
pages={823-838},
doi={https://doi.org/10.17743/jaes.2018.0046},
month={october},}
@article{orcioni2018identification,
author={orcioni, simone and terenzi, alessandro and cecchi, stefania and piazza, francesco and carini, alberto},
journal={journal of the audio engineering society},
title={identification of volterra models of tube audio devices using multiple-variance method},
year={2018},
volume={66},
number={10},
pages={823-838},
doi={https://doi.org/10.17743/jaes.2018.0046},
month={october},
abstract={the multiple-variance method is a cross-correlation method that exploits input signals with different powers for the identification of a nonlinear system by means of the volterra series. it overcomes the problem of the locality of the solution of traditional nonlinear identification methods that successfully approximate only for inputs having approximately the same power of the identification signal. the multiple-variance method improves the model performance in case of inputs with high dynamic range. this method is used to identify three different tube amplifiers, and it is applied to a novel reduced volterra model. this overcomes the problem of the very large number of coefficients required by the volterra series, the so-called “course of dimensionality.” the paper demonstrates the effectiveness of the multiple-variance methodology in terms of system identification error and computational complexity.},}
TY - paper
TI - Identification of Volterra Models of Tube Audio Devices using Multiple-Variance Method
SP - 823
EP - 838
AU - Orcioni, Simone
AU - Terenzi, Alessandro
AU - Cecchi, Stefania
AU - Piazza, Francesco
AU - Carini, Alberto
PY - 2018
JO - Journal of the Audio Engineering Society
IS - 10
VO - 66
VL - 66
Y1 - October 2018
TY - paper
TI - Identification of Volterra Models of Tube Audio Devices using Multiple-Variance Method
SP - 823
EP - 838
AU - Orcioni, Simone
AU - Terenzi, Alessandro
AU - Cecchi, Stefania
AU - Piazza, Francesco
AU - Carini, Alberto
PY - 2018
JO - Journal of the Audio Engineering Society
IS - 10
VO - 66
VL - 66
Y1 - October 2018
AB - The multiple-variance method is a cross-correlation method that exploits input signals with different powers for the identification of a nonlinear system by means of the Volterra series. It overcomes the problem of the locality of the solution of traditional nonlinear identification methods that successfully approximate only for inputs having approximately the same power of the identification signal. The multiple-variance method improves the model performance in case of inputs with high dynamic range. This method is used to identify three different tube amplifiers, and it is applied to a novel reduced Volterra model. This overcomes the problem of the very large number of coefficients required by the Volterra series, the so-called “course of dimensionality.” The paper demonstrates the effectiveness of the multiple-variance methodology in terms of system identification error and computational complexity.
The multiple-variance method is a cross-correlation method that exploits input signals with different powers for the identification of a nonlinear system by means of the Volterra series. It overcomes the problem of the locality of the solution of traditional nonlinear identification methods that successfully approximate only for inputs having approximately the same power of the identification signal. The multiple-variance method improves the model performance in case of inputs with high dynamic range. This method is used to identify three different tube amplifiers, and it is applied to a novel reduced Volterra model. This overcomes the problem of the very large number of coefficients required by the Volterra series, the so-called “course of dimensionality.” The paper demonstrates the effectiveness of the multiple-variance methodology in terms of system identification error and computational complexity.
Authors:
Orcioni, Simone; Terenzi, Alessandro; Cecchi, Stefania; Piazza, Francesco; Carini, Alberto
Affiliations:
Department of Information Engineering (DII), Università Politecnica delle Marche, Ancona, Italy; Department of Pure and Applied Sciences, University of Urbino, Urbino, Italy(See document for exact affiliation information.) JAES Volume 66 Issue 10 pp. 823-838; October 2018
Publication Date:
October 16, 2018Import into BibTeX
Permalink:
http://www.aes.org/e-lib/browse.cfm?elib=19864