Spectral Techniques for Nonlinear System Analysis and Identification

This article reviews some recent and current research work with emphasis on new recommended spectral techniques that can analyze and identify the optimum linear and nonlinear system properties in a large class of single-input/single-output nonlinear models by using experimentally measured input/outp...

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Main Author: Julius S. Bendat
Format: Article
Language:English
Published: Wiley 1993-01-01
Series:Shock and Vibration
Online Access:http://dx.doi.org/10.3233/SAV-1993-1104
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author Julius S. Bendat
author_facet Julius S. Bendat
author_sort Julius S. Bendat
collection DOAJ
description This article reviews some recent and current research work with emphasis on new recommended spectral techniques that can analyze and identify the optimum linear and nonlinear system properties in a large class of single-input/single-output nonlinear models by using experimentally measured input/output random data. This is done by showing how to replace these nonlinear models with equivalent multiple-input/single-output linear models that are solvable by well-established practical procedures. The input random data can have probability density functions that are Gaussian or non-Gaussian with arbitrary spectral properties. Results in this article prove that serious errors can occur when conventional linear model analysis procedures are used to determine the physical properties of nonlinear systems.
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spelling doaj-art-ebf26446f4724e1081da0308eddc45d12025-02-03T05:54:13ZengWileyShock and Vibration1070-96221875-92031993-01-0111213110.3233/SAV-1993-1104Spectral Techniques for Nonlinear System Analysis and IdentificationJulius S. Bendat0J. S. Bendat Company, 833 Moraga Drive, Los Angeles, CA 90049, USAThis article reviews some recent and current research work with emphasis on new recommended spectral techniques that can analyze and identify the optimum linear and nonlinear system properties in a large class of single-input/single-output nonlinear models by using experimentally measured input/output random data. This is done by showing how to replace these nonlinear models with equivalent multiple-input/single-output linear models that are solvable by well-established practical procedures. The input random data can have probability density functions that are Gaussian or non-Gaussian with arbitrary spectral properties. Results in this article prove that serious errors can occur when conventional linear model analysis procedures are used to determine the physical properties of nonlinear systems.http://dx.doi.org/10.3233/SAV-1993-1104
spellingShingle Julius S. Bendat
Spectral Techniques for Nonlinear System Analysis and Identification
Shock and Vibration
title Spectral Techniques for Nonlinear System Analysis and Identification
title_full Spectral Techniques for Nonlinear System Analysis and Identification
title_fullStr Spectral Techniques for Nonlinear System Analysis and Identification
title_full_unstemmed Spectral Techniques for Nonlinear System Analysis and Identification
title_short Spectral Techniques for Nonlinear System Analysis and Identification
title_sort spectral techniques for nonlinear system analysis and identification
url http://dx.doi.org/10.3233/SAV-1993-1104
work_keys_str_mv AT juliussbendat spectraltechniquesfornonlinearsystemanalysisandidentification