A bandwidth correction to the Allegri-Zhang solution for accelerated random vibration testing

In 2008, Allegri and Zhang published a study [Int. J. Fatigue. 2008, 30(6):967-977] in which they provided an exact analytical solution to the inverse scaling law for accelerated vibration tests of linear systems submitted to stationary Gaussian excitations By combining finite element analysis with...

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Main Authors: Benasciutti Denis, Carlet Marta, Zanellati Davide
Format: Article
Language:English
Published: EDP Sciences 2018-01-01
Series:MATEC Web of Conferences
Online Access:https://doi.org/10.1051/matecconf/201816507006
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spelling doaj-0937a57163424f848b4a81bccdcd46492021-03-02T10:51:22ZengEDP SciencesMATEC Web of Conferences2261-236X2018-01-011650700610.1051/matecconf/201816507006matecconf_fatigue2018_07006A bandwidth correction to the Allegri-Zhang solution for accelerated random vibration testingBenasciutti DenisCarlet MartaZanellati DavideIn 2008, Allegri and Zhang published a study [Int. J. Fatigue. 2008, 30(6):967-977] in which they provided an exact analytical solution to the inverse scaling law for accelerated vibration tests of linear systems submitted to stationary Gaussian excitations By combining finite element analysis with multiaxial spectral methods defined in the frequency-domain, their solution generalised the simple inverse power law model suggested in some standards. The solution adopted the “equivalent von Mises stress” multiaxial criterion combined with the narrow-band damage expression. This work aims to propose a bandwidth correction to the original Allegri-Zhang solution to account for the actual spectral banwidth of the local multiaxial stress. The corrected Allegri-Zhang solution is also extended to another multiaxial spectral method, namely the “Projection-by-Projection” criterion. A numerical example is finally discussed, in which the corrected solution is applied to an L-shaped beam submitted to random accelerations.https://doi.org/10.1051/matecconf/201816507006
collection DOAJ
language English
format Article
sources DOAJ
author Benasciutti Denis
Carlet Marta
Zanellati Davide
spellingShingle Benasciutti Denis
Carlet Marta
Zanellati Davide
A bandwidth correction to the Allegri-Zhang solution for accelerated random vibration testing
MATEC Web of Conferences
author_facet Benasciutti Denis
Carlet Marta
Zanellati Davide
author_sort Benasciutti Denis
title A bandwidth correction to the Allegri-Zhang solution for accelerated random vibration testing
title_short A bandwidth correction to the Allegri-Zhang solution for accelerated random vibration testing
title_full A bandwidth correction to the Allegri-Zhang solution for accelerated random vibration testing
title_fullStr A bandwidth correction to the Allegri-Zhang solution for accelerated random vibration testing
title_full_unstemmed A bandwidth correction to the Allegri-Zhang solution for accelerated random vibration testing
title_sort bandwidth correction to the allegri-zhang solution for accelerated random vibration testing
publisher EDP Sciences
series MATEC Web of Conferences
issn 2261-236X
publishDate 2018-01-01
description In 2008, Allegri and Zhang published a study [Int. J. Fatigue. 2008, 30(6):967-977] in which they provided an exact analytical solution to the inverse scaling law for accelerated vibration tests of linear systems submitted to stationary Gaussian excitations By combining finite element analysis with multiaxial spectral methods defined in the frequency-domain, their solution generalised the simple inverse power law model suggested in some standards. The solution adopted the “equivalent von Mises stress” multiaxial criterion combined with the narrow-band damage expression. This work aims to propose a bandwidth correction to the original Allegri-Zhang solution to account for the actual spectral banwidth of the local multiaxial stress. The corrected Allegri-Zhang solution is also extended to another multiaxial spectral method, namely the “Projection-by-Projection” criterion. A numerical example is finally discussed, in which the corrected solution is applied to an L-shaped beam submitted to random accelerations.
url https://doi.org/10.1051/matecconf/201816507006
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