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The compressive mechanical properties and constitutive relation of polyurethane elastomer

机译:聚氨酯弹性体的压缩力学性能和本构体关系

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In order to describe the mechanical property of polyurethane elastomer (PU elastomer) under quasi-static compression, we have adopted universal tester of South JingKe electronics to proceed with equivalent static compression for polyurethane elastomer material, and studied the mechanical behavior of PU elastomer under the rate of 1.2mm/min, namely the corresponding strain rate 10~(-2)/s. The results show that: when the strain is between 0 and 0.2, the slope of curve decreases with increasing strain, and the variable quantity is extremely small; between 0.2 and 0.6, it continues to increase with increasing strain, presenting the feature of up concave and showing hardening phenomenon; and it maintains rubber elasticity in the entire deformation process. In order to get reasonable constitutive model of PU elastomer, we also need to meet the conditions of large compressive deformation, the Neo-Hookea model, Mooney-Rivilin model, Yeoh strain-energy function, improving Mooney-Rivilin model and James-Green-Simpson form was choose which matching of experimental data, finally obtain the constitutive model of PU elastomer material under quasi-static compression, and determine the stress-strain relation.
机译:为了描述在准静压压缩下聚氨酯弹性体(PU弹性体)的机械性能,我们采用了南景克电子的通用测试仪,以对聚氨酯弹性体材料进行等效静态压缩,并研究了PU弹性体的机械行为1.2mm / min的速率,即相应的应变率10〜(-2)/ s。结果表明:当应变在0到0.2之间时,曲线的斜率随着应变的增加而降低,并且变量极小;在0.2和0.6之间,随着应变的增加,呈现凹陷的特征和显示硬化现象;并且它在整个变形过程中保持橡胶弹性。为了获得合理的PU弹性体的构成模型,我们还需要满足大型压缩变形的条件,新钩子模型,门尼 - 里维林模型,yeoh菌株 - 能量函数,改善Mooney-rivilin模型和詹姆斯 - 绿色SIMPSON形式是选择实验数据的匹配,最终获得准静态压缩下PU弹性体材料的本构体模型,并确定应力 - 应变关系。

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