2012
DOI: 10.1016/j.jsv.2012.06.011
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Order domain analysis of speed-dependent friction-induced torque in a brake experiment

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Cited by 19 publications
(16 citation statements)
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“…For a non-stationary process, the transient envelope of oscillations is normally utilized to evaluate the peak amplification level. Li and Singh [2] and Sen et al [19][20] utilized the Hilbert transform [21] to establish the transient envelope of nonlinear single-degree-offreedom system. Earlier, indirect analytical methods were developed by Markert and Seidler [22] and Hok [23] to estimate transient envelope of linear SDOF system.…”
Section: Problem Formulationmentioning
confidence: 99%
“…For a non-stationary process, the transient envelope of oscillations is normally utilized to evaluate the peak amplification level. Li and Singh [2] and Sen et al [19][20] utilized the Hilbert transform [21] to establish the transient envelope of nonlinear single-degree-offreedom system. Earlier, indirect analytical methods were developed by Markert and Seidler [22] and Hok [23] to estimate transient envelope of linear SDOF system.…”
Section: Problem Formulationmentioning
confidence: 99%
“…The envelope function E(t), which is the slowly varying curve describing the extremes of oscillatory response, will been utilized in this paper to evaluate the severity of the speed-dependent response and amplification of δ(t) during start-up process [6,7,8]. Hilbert transform, as introduced by Sen et al [8], is an alternative method of finding the E(t).…”
Section: Transient Envelope Analysis Using Hilbert Transformmentioning
confidence: 99%
“…Hilbert transform, as introduced by Sen et al [8], is an alternative method of finding the E(t). The transient envelop function E(t) is define as follows where Y(t) is the analytic function of δ(t), and h δ (t) is the Hilbert transform of δ(t): (7) A frequency domain technique [9] is employed to estimate Y(t), which is utilized to eventually calculate E(t) as follows, where N is the record length (in terms of discrete points) of δ(t), F is the Fourier transform of δ(t), and F −1 is the inverse Fourier transform:…”
Section: Transient Envelope Analysis Using Hilbert Transformmentioning
confidence: 99%
“…Geometric distortions on the rotor surface lead to time-varying interfacial normal load at the pad-rotor interface. As a consequence, a multiple order friction torque is generated since rotor surface distortion profiles are complex waveforms [1][2][3][4]. Furthermore, the frequency of this friction torque excitation is proportional to the wheel speed, which decreases during the braking (deceleration) event.…”
Section: Introductionmentioning
confidence: 99%
“…Furthermore, the frequency of this friction torque excitation is proportional to the wheel speed, which decreases during the braking (deceleration) event. Dynamic (resonant) amplifications occur multiple times due to a multi-order excitation and such amplifications can be felt by the driver through the brake pedal, steering wheel or seat [1][2][3][4][5].…”
Section: Introductionmentioning
confidence: 99%