
Shengyang Zhu
Address: Chengdu, Sichuan, China
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Papers by Shengyang Zhu
complex behavior of rail pads. It is implemented into the dynamic analysis of coupled
vehicle–slab track (CVST) systems. The vehicle is treated as a multi-body system with 10
degrees of freedom, and the slab track is represented by a three layer Bernoulli–Euler
beam model. The model for the rail pads is one dimensional, and the force–displacement
relation is based on a superposition of elastic, friction, and FDV forces. This model takes
into account the influences of the excitation frequency and of the displacement amplitude
through a fractional derivative element, and a nonlinear friction element, respectively. The
Grünwald representation of the fractional derivatives is employed to numerically solve the
fractional and nonlinear equations of motion of the CVST system by means of an explicit
integration algorithm. A dynamic analysis of the CVST system exposed to excitations of rail
harmonic irregularities is carried out, pointing out the stiffness and damping dependence
on the excitation frequency and the displacement amplitude. The analysis indicates that
the dynamic stiffness and damping of the rail pads increase with the excitation frequency
while they decrease with the displacement amplitude. Furthermore, comparisons between the proposed model and ordinary Kelvin model adopted for the CVST system, under
excitations of welded rail joint irregularities and of random track irregularities, are
conducted in the time domain as well as in the frequency domain. The proposed model is
shown to possess several modeling advantages over the ordinary Kelvin element which
overestimates both the stiffness and damping features at high frequencies
complex behavior of rail pads. It is implemented into the dynamic analysis of coupled
vehicle–slab track (CVST) systems. The vehicle is treated as a multi-body system with 10
degrees of freedom, and the slab track is represented by a three layer Bernoulli–Euler
beam model. The model for the rail pads is one dimensional, and the force–displacement
relation is based on a superposition of elastic, friction, and FDV forces. This model takes
into account the influences of the excitation frequency and of the displacement amplitude
through a fractional derivative element, and a nonlinear friction element, respectively. The
Grünwald representation of the fractional derivatives is employed to numerically solve the
fractional and nonlinear equations of motion of the CVST system by means of an explicit
integration algorithm. A dynamic analysis of the CVST system exposed to excitations of rail
harmonic irregularities is carried out, pointing out the stiffness and damping dependence
on the excitation frequency and the displacement amplitude. The analysis indicates that
the dynamic stiffness and damping of the rail pads increase with the excitation frequency
while they decrease with the displacement amplitude. Furthermore, comparisons between the proposed model and ordinary Kelvin model adopted for the CVST system, under
excitations of welded rail joint irregularities and of random track irregularities, are
conducted in the time domain as well as in the frequency domain. The proposed model is
shown to possess several modeling advantages over the ordinary Kelvin element which
overestimates both the stiffness and damping features at high frequencies