Investigation into discretization methods of the six-parameter Iwan model

Iwan model is widely applied for the purpose of describing nonlinear mechanisms of jointed structures. In this paper, parameter identification procedures of the six-parameter Iwan model based on joint experiments with different preload techniques are performed. Four kinds of discretization methods d...

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Veröffentlicht in:Mechanical systems and signal processing 2017-02, Vol.85, p.98-110
Hauptverfasser: Li, Yikun, Hao, Zhiming, Feng, Jiaquan, Zhang, Dingguo
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Zhang, Dingguo
description Iwan model is widely applied for the purpose of describing nonlinear mechanisms of jointed structures. In this paper, parameter identification procedures of the six-parameter Iwan model based on joint experiments with different preload techniques are performed. Four kinds of discretization methods deduced from stiffness equation of the six-parameter Iwan model are provided, which can be used to discretize the integral-form Iwan model into a sum of finite Jenkins elements. In finite element simulation, the influences of discretization methods and numbers of Jenkins elements on computing accuracy are discussed. Simulation results indicate that a higher accuracy can be obtained with larger numbers of Jenkins elements. It is also shown that compared with other three kinds of discretization methods, the geometric series discretization based on stiffness provides the highest computing accuracy. •Six-parameter Iwan model is identified according to two preload techniques of joints.•Four discretization methods of the six-parameter Iwan model are provided.•Geometric series discretization based on stiffness provides the highest accuracy.
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In this paper, parameter identification procedures of the six-parameter Iwan model based on joint experiments with different preload techniques are performed. Four kinds of discretization methods deduced from stiffness equation of the six-parameter Iwan model are provided, which can be used to discretize the integral-form Iwan model into a sum of finite Jenkins elements. In finite element simulation, the influences of discretization methods and numbers of Jenkins elements on computing accuracy are discussed. Simulation results indicate that a higher accuracy can be obtained with larger numbers of Jenkins elements. 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subjects Accuracy
Computation
Computer simulation
Discretization
Energy dissipation
Experiments
Finite element analysis
Finite element method
Frictional contact
Iwan model
Jointed structure
Parameter identification
Simulation
Stiffness
title Investigation into discretization methods of the six-parameter Iwan model
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