2020
DOI: 10.1016/j.jsv.2019.115081
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Measurements of the high frequency dynamic stiffness of railway ballast and subgrade

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Cited by 18 publications
(5 citation statements)
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“…This was achieved by measuring the dynamic compression of the resilient element (𝑢 ̃1 − 𝑢 ̃2) and the response of the lower block 𝑢 ̃2 instead of the responses of the two blocks 𝑢 ̃1 and 𝑢 ̃2. This improved method was then used in [48], [72], [82], [83]. As well as the high frequency corrections described in Section 4.1.2, Li et al [36] further improved the method [69] at low frequencies by including an estimate of the support stiffness in the formulation.…”
Section: Using Standardized Measurement Methodsmentioning
confidence: 99%
“…This was achieved by measuring the dynamic compression of the resilient element (𝑢 ̃1 − 𝑢 ̃2) and the response of the lower block 𝑢 ̃2 instead of the responses of the two blocks 𝑢 ̃1 and 𝑢 ̃2. This improved method was then used in [48], [72], [82], [83]. As well as the high frequency corrections described in Section 4.1.2, Li et al [36] further improved the method [69] at low frequencies by including an estimate of the support stiffness in the formulation.…”
Section: Using Standardized Measurement Methodsmentioning
confidence: 99%
“…The whole system can be simplified as the elastic and dashpot components of a mass-spring-damper single degree-of-freedom system in this condition (Zand, J. v. t. 1994;Kaewunruen, S. and Remennikov, A. 2021;Zhang, X., et al, 2020). In the vertical direction, the dynamic characteristics of the MRE railway pad can be described by a classic motion equation: Frontiers in Materials frontiersin.org where m p , c p , and k p represent the effective mass, damping and stiffness of the MRE railway pad, respectively; f(t) is the dynamic force on the single degree-of-freedom system; € x, _ x and x are the displacement, speed and acceleration of the excitation block.…”
Section: Dynamic Characteristicsmentioning
confidence: 99%
“…The track modulus value used in BOEF can be considered as a combined parameter that includes local stiffness 1 of the individual components of the track substructure under the rail such as the cross-ties, fasteners/pads, ballast and subgrade. 37,38 Because the cross-tie condition will change the track support and thus the track modulus, 39 the nonlinear relationship between cross-tie stiffness and local track modulus has been defined by some studies as follow [40][41][42] :…”
Section: Cross-tie Condition and Supportmentioning
confidence: 99%
“…The track modulus value used in BOEF can be considered as a combined parameter that includes local stiffness 1 of the individual components of the track substructure under the rail such as the cross-ties, fasteners/pads, ballast and subgrade. 37,38 Because the cross-tie condition will change the track support and thus the track modulus, 39 the nonlinear relationship between cross-tie stiffness and local track modulus has been defined by some studies as follow 40–42 : k=f(11kp+1kt+1kb+1ks) where k p , k t , k b , and k s are the stiffnesses of the pad (if used), the cross-tie, the ballast, and the subgrade, respectively. Analyzing the sensitivity of k by changing the values of k t can be approximated by an exponential function.…”
Section: Introductionmentioning
confidence: 99%