The effects of vertical rail irregularities on both bridge and vehicle vibrations are investigated by applying a recently proposed substructure approach. Specifically, the train-railbridge system is idealized as the assemblage of three substructures. Vertical track irregularities are modeled as stationary and ergodic Gaussian random processes in space, characterized by an assigned Power Spectral Density function. Then, the irregularities represent a source of stochastic excitation and the dynamic response of each substructure is described by a random process in time. In the present study, a second-order analysis of bridge and vehicle random vibrations is carried out. For this purpose, Monte Carlo simulation technique is applied to the set of second-order ordinary differential equations with time-dependent coefficients and stochastic excitation governing the dynamic response of the coupled train-rail-bridge system.
Dynamic analysis of railway bridges with random vertical rail irregularities / Biondi, B; Muscolino, G; Sofi, Alba. - (2006). (Intervento presentato al convegno 3rd International Conference on Bridge Maintenance Safety and Management tenutosi a Porto (Portogallo) nel 16-19 Luglio, 2006).
Dynamic analysis of railway bridges with random vertical rail irregularities
SOFI, Alba
2006-01-01
Abstract
The effects of vertical rail irregularities on both bridge and vehicle vibrations are investigated by applying a recently proposed substructure approach. Specifically, the train-railbridge system is idealized as the assemblage of three substructures. Vertical track irregularities are modeled as stationary and ergodic Gaussian random processes in space, characterized by an assigned Power Spectral Density function. Then, the irregularities represent a source of stochastic excitation and the dynamic response of each substructure is described by a random process in time. In the present study, a second-order analysis of bridge and vehicle random vibrations is carried out. For this purpose, Monte Carlo simulation technique is applied to the set of second-order ordinary differential equations with time-dependent coefficients and stochastic excitation governing the dynamic response of the coupled train-rail-bridge system.I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.