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Numerical Evaluation of Hyperelastic Model for Elastomer under Uniaxial Tension

机译:单轴张力下弹性体超弹性模型的数值评价

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摘要

Elastomer is a hyperelastic material having the ability to withstand very large strains without permanent deformation which makes it ideal for many applications. Two parameter Mooney-Rivlinmethod is the simplest method to simulate the material behavior of hyperelastic material. Determination of hyperelastic material characteristics is important to account for material non linearity in numerical calculations. The Mooney-Rivlin Constants can be determined from the experimental stress - strain curves. In this work, a rubber compound is taken for study which is used in O-rings. To determine the validated Mooneyrivlin constants, an experimental stress - strain curve is obtained from the uni-axial tensile test. Using this curve the constants are determined by adopting linear regression and least square fitting techniques. To verify these constants non linear FEA is conducted including both material and geometrical non linearity. Finally the numerical stress - strain curve is compared with experimental stress - strain curve.
机译:弹性体是一种高速塑料材料,其能够承受非常大的菌株而无永久变形,这使其成为许多应用的理想选择。两个参数Mooney-Rivlinmethod是模拟超弹性材料的材料行为的最简单方法。高速材料特征的测定对于数值计算中的材料非线性来说是重要的。 Mooney-Rivlin常数可以从实验应力 - 应变曲线确定。在这项工作中,采用橡胶化合物进行O形圈使用的研究。为了确定验证的Mooneyrivlin常数,从单轴拉伸试验中获得实验应力 - 应变曲线。使用该曲线通过采用线性回归和最小二乘拟合技术来确定常数。为了验证这些常数,进行非线性FEA,包括材料和几何非线性。最后将数值应力 - 应变曲线与实验应力 - 应变曲线进行比较。

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