Applicability of a Three-Layer Model for the Dynamic Analysis of Ballasted Railway Tracks

In this paper, the three-layer model of ballasted railway track with discrete supports is analyzed to access its applicability. The model is referred as <i>the discrete support model</i> and abbreviated by DSM. For calibration, a 3D finite element (FE) model is created and validated by e...

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Main Authors: André F. S. Rodrigues, Zuzana Dimitrovová
Format: Article
Language:English
Published: MDPI AG 2021-02-01
Series:Vibration
Subjects:
Online Access:https://www.mdpi.com/2571-631X/4/1/13
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spelling doaj-533535229c574761b86eacfa77d54f262021-02-23T00:00:41ZengMDPI AGVibration2571-631X2021-02-0141315117410.3390/vibration4010013Applicability of a Three-Layer Model for the Dynamic Analysis of Ballasted Railway TracksAndré F. S. Rodrigues0Zuzana Dimitrovová1Track Systems and Development, Infrastructure, Banedanmark, DK-2450 Copenhagen, DenmarkDepartamento de Engenharia Civil, Faculdade de Ciências e Tecnologia, Universidade Nova de Lisboa, 2829-516 Caparica, PortugalIn this paper, the three-layer model of ballasted railway track with discrete supports is analyzed to access its applicability. The model is referred as <i>the discrete support model</i> and abbreviated by DSM. For calibration, a 3D finite element (FE) model is created and validated by experiments. Formulas available in the literature are analyzed and new formulas for identifying parameters of the DSM are derived and validated over the range of typical track properties. These formulas are determined by fitting the results of the DSM to the 3D FE model using metaheuristic optimization. In addition, the range of applicability of the DSM is established. The new formulas are presented as a simple computational engineering tool, allowing one to calculate all the data needed for the DSM by adopting the geometrical and basic mechanical properties of the track. It is demonstrated that the currently available formulas have to be adapted to include inertial effects of the dynamically activated part of the foundation and that the contribution of the shear stiffness, being determined by ballast and foundation properties, is essential. Based on this conclusion, all similar models that neglect the shear resistance of the model and inertial properties of the foundation are unable to reproduce the deflection shape of the rail in a general way.https://www.mdpi.com/2571-631X/4/1/13ballasted trackstructural vibrationsfinite element methoddiscrete support modelmetaheuristic optimizationnumerical calibration
collection DOAJ
language English
format Article
sources DOAJ
author André F. S. Rodrigues
Zuzana Dimitrovová
spellingShingle André F. S. Rodrigues
Zuzana Dimitrovová
Applicability of a Three-Layer Model for the Dynamic Analysis of Ballasted Railway Tracks
Vibration
ballasted track
structural vibrations
finite element method
discrete support model
metaheuristic optimization
numerical calibration
author_facet André F. S. Rodrigues
Zuzana Dimitrovová
author_sort André F. S. Rodrigues
title Applicability of a Three-Layer Model for the Dynamic Analysis of Ballasted Railway Tracks
title_short Applicability of a Three-Layer Model for the Dynamic Analysis of Ballasted Railway Tracks
title_full Applicability of a Three-Layer Model for the Dynamic Analysis of Ballasted Railway Tracks
title_fullStr Applicability of a Three-Layer Model for the Dynamic Analysis of Ballasted Railway Tracks
title_full_unstemmed Applicability of a Three-Layer Model for the Dynamic Analysis of Ballasted Railway Tracks
title_sort applicability of a three-layer model for the dynamic analysis of ballasted railway tracks
publisher MDPI AG
series Vibration
issn 2571-631X
publishDate 2021-02-01
description In this paper, the three-layer model of ballasted railway track with discrete supports is analyzed to access its applicability. The model is referred as <i>the discrete support model</i> and abbreviated by DSM. For calibration, a 3D finite element (FE) model is created and validated by experiments. Formulas available in the literature are analyzed and new formulas for identifying parameters of the DSM are derived and validated over the range of typical track properties. These formulas are determined by fitting the results of the DSM to the 3D FE model using metaheuristic optimization. In addition, the range of applicability of the DSM is established. The new formulas are presented as a simple computational engineering tool, allowing one to calculate all the data needed for the DSM by adopting the geometrical and basic mechanical properties of the track. It is demonstrated that the currently available formulas have to be adapted to include inertial effects of the dynamically activated part of the foundation and that the contribution of the shear stiffness, being determined by ballast and foundation properties, is essential. Based on this conclusion, all similar models that neglect the shear resistance of the model and inertial properties of the foundation are unable to reproduce the deflection shape of the rail in a general way.
topic ballasted track
structural vibrations
finite element method
discrete support model
metaheuristic optimization
numerical calibration
url https://www.mdpi.com/2571-631X/4/1/13
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