Shakedown analysis of ballasted track structure using three-dimensional finite element techniques

被引:0
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作者
Kangyu Wang
Yan Zhuang
George Kouretzis
Scott William Sloan
机构
[1] Zhejiang University of Technology,School of Civil Engineering and Architecture
[2] Southeast University,Key Laboratory for RC and PRC Structures of Education Ministry, School of Civil Engineering
[3] Changsha University of Science and Technology,National Engineering Laboratory of Highway Maintenance Technology
[4] The University of Newcastle,ARC Centre of Excellence for Geotechnical Science and Engineering, Faculty of Engineering and Built Environment
来源
Acta Geotechnica | 2020年 / 15卷
关键词
Ballast track structure; Finite element method; Lower-bound shakedown theorem; Shakedown analysis;
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摘要
Shakedown analysis is an attractive method for determining the capacity of geostructures to sustain repeated loads involving a large number of cycles, e.g. rolling and sliding train wheel loads. Its main advantage is that it comes at a significantly reduced computational cost, compared to standard time-domain analyses. An essential component of shakedown analysis is the derivation of closed-form solutions to compute stresses due to the external repeated loads, a task that is not always feasible for complex problems as the ballasted rail track discussed herein. To tackle this, we present in this paper the use of finite element tools to obtain a quasi-lower-bound shakedown load numerically. The proposed method is based on the computation of the three-dimensional elastic stress field numerically, and the estimation of the shakedown load iteratively via an optimisation subroutine implemented in ABAQUS. Following a short presentation of this concept, we compare the elastic stress fields from models featuring varying degree of complexity, with the aim of identifying an optimal discretisation of the problem. This approach can be used for optimising the design of ballasted track structure, and this concept is briefly presented via a parametric study.
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页码:1231 / 1241
页数:10
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