4.6 Article

Dynamic amplification in masonry arch railway bridges

Journal

STRUCTURES
Volume 45, Issue -, Pages 1717-1728

Publisher

ELSEVIER SCIENCE INC
DOI: 10.1016/j.istruc.2022.09.100

Keywords

Dynamic amplification; Dynamic stiffness method; Finite element method; Masonry arch bridges; Modal superposition; Moving load; Railways

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The dynamic amplification of loads in masonry arch railway bridges is not well understood. This paper explores the problem through simple 2D and higher fidelity 3D models, revealing a complex relationship between train speed, bridge geometry, and axle spacing. The results highlight deficiencies in existing code provisions and demonstrate the potential of efficient numerical models to replace them.
Dynamic amplification of loads in masonry arch railway bridges is not well understood. There is a scarcity of experimental data and previous numerical studies have only addressed a few specific bridge geometries. Despite this, guidance documents provide empirical and unvalidated formulae to calculate dynamic amplification for masonry arch railway bridges. To improve our fundamental understanding of the problem, determine appro-priate modelling strategies and evaluate the reliability of guidance documents, simple 2D and 3D models are explored in this paper. The 2D approach idealises key bridge components (pier, arch, fill and backing elements) with straight Timoshenko beams, springs and lumped masses. It uses an analytical dynamic stiffness formulation, which is computationally efficient and well-suited to explore a range of bridge models. The higher fidelity 3D modelling approach uses shell and solid finite elements and is used to evaluate the limitations of 2D models. In both approaches, linear-elastic material behaviour is assumed and train loads are idealised as moving vertical loads distributed over an effective area. The modelling results indicate a complex relationship between train speed and dynamic amplification that depends critically on bridge geometry and axle spacing. In general, the multi-span bridge configurations experienced higher dynamic amplification over operational train speeds. The results also higlight deficiencies in existing code provisions and demonstrates how efficient numerical models may replace these provisions.

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