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A dynamic ALE formulation for structures under moving loads

Atul Anantheswar, Ines Wollny, Michael Kaliske

2023Computational Mechanics19 citationsDOIOpen Access PDF

Abstract

Abstract This work describes the implementation of a novel dynamic Arbitrary Lagrangian Eulerian (ALE) formulation for the simulation of pavement structures loaded by rolling tires in a finite element framework. The proposed formulation enables the simulation of dynamic effects like acceleration, deceleration and variation of the wheel load on the pavement. The ALE scheme is described for a hyperelastic St. Venant-Kirchhoff material capable of finite deformations. With the adoption of this dynamic ALE formulation, a significant improvement in terms of speed and efficiency of the simulation is achieved in comparison to a classical transient Lagrangian formulation. This is primarily because only the relevant portion of the mesh around the applied load needs to be discretized and simulated. Another benefit is that a cumbersome moving load formulation does not need to be implemented. The results show satisfactory agreement with a conventional Lagrangian simulation with a moving load.

Topics & Concepts

Hyperelastic materialDiscretizationFinite element methodAccelerationLagrangianTransient (computer programming)Work (physics)Moving loadEulerian pathApplied mathematicsDynamic load testingComputer scienceMathematicsStructural engineeringEngineeringMathematical analysisMechanical engineeringClassical mechanicsPhysicsOperating systemFluid Dynamics Simulations and InteractionsComputational Fluid Dynamics and AerodynamicsDynamics and Control of Mechanical Systems