4.7 Article

Hyper-Pseudo-Viscoelastic Model and Parameter Identification for Describing Tensile Recovery Stress-Strain Responses of Rubber Components in TBR

Journal

POLYMERS
Volume 15, Issue 1, Pages -

Publisher

MDPI
DOI: 10.3390/polym15010076

Keywords

rubber material; hyperelastic; pseudoelastic; viscoelastic; permanent set

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In this study, the mechanical response of rubber materials in different components of a TBR tire under cyclic loading was investigated. Experimental data processing and parameter identification methods were proposed and applied to fit the data using hyper-pseudo-viscoelastic models. The fitting results showed good agreement and high accuracy with the experimental data, demonstrating the capability of the models to describe the mechanical responses. Simulation of cyclic deformation based on the constitutive model and fitted parameters also achieved high accuracy.
Tires are often in service under dynamic conditions. Realizing the high-precision prediction of the mechanical response of rubber materials under cyclic loading can provide guidance for the design of high-performance tires. In this work, the tensile recovery stress-strain responses of rubber materials in nine different components of a truck and bus radial (TBR) tire were obtained through experiments. Before fitting, an experimental data processing method was proposed to facilitate the parameter identification for a hyper-pseudo-viscoelastic model, that is, the raw experimental data were changed to the adjusted test data. The HyperFit software was used to fit the adjusted test data based on the Yeoh hyperelastic model and the Ogden-Roxburgh pseudoelastic model to obtain the initial material parameters for the two models. In order to describe the permanent set, the Prony series viscoelastic model was introduced. The Isight software was adopted to optimize the parameters. The results showed that the hyper-pseudo-viscoelastic model (i.e., the combination of Yeoh, Ogden-Roxburgh and Prony series models) can describe the tensile recovery mechanical responses (loading curve, unloading curve and permanent set) of nine different rubber components in TBRs. The fitting results are in good agreement with the adjusted data, and all the coefficients of determination (R-2) exceed 0.975. Finally, the cyclic deformation simulation of a dumbbell rubber specimen was carried out based on the above constitutive model and fitted parameters. R-2 was used to describe the simulation accuracy and its value reached 0.968.

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