Dynamic analysis of railway with locally continuous supported superstructures. Issue 9 (7th August 2019)

• Record Type: Journal Article
• Authors: Metin, Muzaffer; Ulu, Arif; Demir, Ozgur; Arikoglu, Aytac
• Is Part Of: Engineering computations. Volume 36:Issue 9(2019)
• Page Start: 3047
• Page End: 3069
• Publication Date: 2019-08-07
• Subjects: Galerkin's method -- Linearly viscoelastic structure -- Locally continuous support -- Rail pad -- Railway dynamics -- Railway superstructure -- Moving load; Computer-aided engineering -- Periodicals; Computer graphics -- Periodicals; 620.00285
• DOI: 10.1108/EC-02-2019-0041
• Languages: English
• ISSNs: 0264-4401

Abstract

Abstract : Purpose: In this study, a railway superstructure is modeled with a new approach called locally continuous supporting, and its behavior under the effect of moving load is analyzed by using analytical and numerical techniques. The purpose of the study is to demonstrate the success of the new modeling technique. Design/methodology/approach: In the railway superstructure, the support zones are not modeled with discrete spring-damping elements. Instead of this, it is considered to be a continuous viscoelastic structure in the local areas. To model this approach, the governing partial differential equations are derived by Hamilton's principle and spatially discretized by the Galerkin's method, and the time integration of the resulting ordinary differential equation system is carried out by the Newmark–Beta method. Findings: Both the proposed model and the solution technique are verified against conventional one-dimensional and three-dimensional finite element models for a specific case, and a very good agreement between the results is observed. The effects of geometric, structural, and loading parameters such as rail-pad length, rail-pad stiffness, rail-pad damping ratio, the gap between rail pads and vehicle speed on the dynamic response of railway superstructure are investigated in detail. Originality/value: There are mainly two approaches to the modeling of rail pads. The first approach considers them as a single spring-damper connected in parallel located at the centroid of the rail pad. The second one divides the rail pad into several parts, with each of part represented by an equivalent spring-damper system. To obtain realistic results with minimum CPU time for the dynamic response of railway superstructure, the rail pads are modeled as continuous linearly viscoelastic local supports. The mechanical model of viscoelastic material is considered as a spring and damper connected in parallel.