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Prediction of the twisting moment and the axial force in a circular rubber cylinder for combined extension and torsion based on the logarithmic strain approach

机译:基于对数应变法的组合延伸和扭转预测圆形橡胶缸中的扭转力矩和轴向力

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It has been previously shown by Kakavas (2000) that a strain energy function based on a logarithmic measure of strain for hyperelastic solids can characterize the material very well. Due to the incompress-ibility constraint the first logarithmic invariant vanishes, and the function is expressed in terms of the second and third invariants. The available domain of the strain energy function can be determined by plotting the third invariant of the logarithmic strain as a function of the second one. The involved four material parameters can be determined by fitting with the experimental data. The proposed function was applied for the prediction of the twisting moment and the axial force for a cylinder under simple torsion. The derived equations were applied for the prediction of published experimental data by Rivlin and Saunders (1951) and a comparison with the approach proposed by Anand (1986) was made. All moderate strain non-linearities are incorporated in the logarithmic strain measure.
机译:它以前由Kakavas(2000)所示,基于用于高速固体菌株的对数测量的应变能功能可以很好地表征材料。由于收入 - 易动约束,第一个对数不变的消失,并且函数以第二和第三不变性表示。通过将对数应变的第三不变性绘制作为第二个功能来确定应变能量函数的可用域。涉及的四种材料参数可以通过与实验数据配合来确定。在简单的扭转下施加所提出的功能用于预测圆柱的扭转力矩和轴向力。衍生的方程被应用于RIVLIN和Saunders(1951)预测公开的实验数据(1951),并与Anand(1986)提出的方法进行比较。所有适度的应变非线性都包含在对数应变测量中。

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