1990Journal of Structural EngineeringRequires access

RAMKP/BRIDGE INTERFACE IN RAILWAY PRESTRESSED CONCRETE BRIDGE

Wang Tl

Open publisher page 8 citations

Abstract

This study analyzes the influences of ramp length and vertical track stiffness on bridge vibration in the ramp/bridge interface. The paper describes the vehicle and bridge models, and then introduces bridge/vehicle interactive equations, rail irregularities, as well as track stiffness on the approaches to the ramp/bridge interface and bridge. The results are also presented of a case study which show the impact percentages of the bridge. The details of the study are described in which a 2-vehicle train that occupied the entire span of the bridge was used in the computation. The equations of motion for the vehicle, bridge, and bridge/vehicle interaction were solved by using a fourth order Runge-Kutta integration scheme.

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What this paper is about

This study analyzes the influences of ramp length and vertical track stiffness on bridge vibration in the ramp/bridge interface. The paper describes the vehicle and bridge models, and then introduces bridge/vehicle interactive equations, rail irregularities, as well as track stiffness on the approaches to the ramp/bridge interface and bridge. The results are also presented of a case study which show the impact percentages of the bridge. The details of the study are described in which a 2-vehicle train that occupied the entire span of the bridge was used in the computation. The equations of motion for the vehicle, bridge, and bridge/vehicle interaction were solved by using a fourth order Runge-Kutta integration scheme.

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Available abstract

This study analyzes the influences of ramp length and vertical track stiffness on bridge vibration in the ramp/bridge interface. The paper describes the vehicle and bridge models, and then introduces bridge/vehicle interactive equations, rail irregularities, as well as track stiffness on the approaches to the ramp/bridge interface and bridge. The results are also presented of a case study which show the impact percentages of the bridge. The details of the study are described in which a 2-vehicle train that occupied the entire span of the bridge was used in the computation. The equations of motion for the vehicle, bridge, and bridge/vehicle interaction were solved by using a fourth order Runge-Kutta integration scheme.

Key concepts: Bridge (graph theory), Structural engineering, Stiffness, Track (disk drive), Vibration, Interface (matter), Beam bridge, Span (engineering)

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