2013
DOI: 10.1002/pts.2024
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Quantifying the Non-stationarity of Vehicle Vibrations with the Run Test

Abstract: This paper investigates the applicability of the run test as a tool to quantify the statistical non-stationarity of road vehicle vibrations. The run test was applied to the moving root-mean-square (RMS) time history of a number of vibration records measured from a variety of vehicle types, routes and vehicle speeds. The paper discusses the limitations associated with calculating the moving RMS of random signals especially with respect to the window width. When applied to the set of vibration records (with segm… Show more

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Cited by 42 publications
(43 citation statements)
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“…The crest‐factor distribution can be used to give an indication of the presence of shocks in the data . The nonstationary character of the vibrations was evaluated using the (moving) rms distributions and correlating variations in rms of each of the three variables viz. : heave, pitch and roll.…”
Section: Methodsmentioning
confidence: 99%
“…The crest‐factor distribution can be used to give an indication of the presence of shocks in the data . The nonstationary character of the vibrations was evaluated using the (moving) rms distributions and correlating variations in rms of each of the three variables viz. : heave, pitch and roll.…”
Section: Methodsmentioning
confidence: 99%
“…The unit of PD is G 2 /Hz, and the calculated data are presented from 1 to 200 Hz in this study. Here, it has to be noted that the noise floor of the SAVER 3X90 is around 0.02 G RMS at a 500‐Hz bandwidth, so the events below this limit were filtered out from the analysis, as previous research has already done . This is in addition to those events that happened during the handlings or transshipments to obtain pure vibration events.…”
Section: Design Of Experimentsmentioning
confidence: 99%
“…Definitions of stationarity which are widely accepted are given by Newland [51] and Challis and Kitney [52] to distinguish truly stationary processes from nonstationary processes and to define the magnitudes of non-stationarities [53]. Stationarity is classified as strictly stationarity and weakly stationarity [54].…”
Section: Non-stationaritymentioning
confidence: 99%
“…Weakly stationary is used to refer to random processes for which only the first-order and second-order probability distributions are time invariant. Strictly stationarity is used to describe random processes for which all probability distributions remain constant with time [53]. Both versions begin with a stochastic process X ω; t ð Þ: t ¼ 0; 71; 7 2; … È É having a finite set of random variables X t 1 ; X t 2 ; …; X tn È É .…”
Section: Non-stationaritymentioning
confidence: 99%