聚合物基体在纤维直径长度尺度上的粘塑性行为:基于剪切转变区(STZ)动力学的有限元中尺度模型

M. Fagerström, G.Catalanotti, Nathan Klavzer, F. Loock, Jérémy Chevalier, L. Brassart, Thomas Pardoen
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摘要

聚合物玻璃在玻璃化转变温度以下发生变形时表现出复杂的行为。单轴应力-应变曲线通常包括屈服后应变软化、应变硬化和非线性卸载。此外,变形和破坏响应对变形速率、压力和温度敏感。复杂的(粘-)弹性-(粘-)塑性连续本构模型已经被开发出来以模拟(玻璃状)聚合物的大应变变形;它们通常能很好地拟合单轴应力-应变曲线。然而,它们需要校准大量的主要是现象参数,对故障的见解有限,并且难以准确预测更复杂的加载状态和历史的响应。在相反的尺度上,分子动力学(MD)模拟已经被用来阐明导致聚合物玻璃非弹性行为的离散分子变形机制。MD计算结果表明,聚合物玻璃的塑性变形是由热激活的分子重排和聚合物链部分集合的构象变化引起的。基于剪切转变区(STZs)激活的中尺度数值模型的使用为桥梁连续体和分子动力学模拟提供了一种方便的方法,这些模拟通常限于小长度和时间尺度。我们使用了Homer和Schuh的实现
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Visco-Plastic Behaviour of a Polymer Matrix at the Fibre Diameter Length Scale: a Finite Element Mesoscale Model Relying on Shear Transformation Zone (STZ) Dynamics
Polymeric glasses exhibit complex behaviour when subjected to deformation below the glass transition temperature. Uniaxial stress-strain curves typically include post-yield strain softening, strain hardening, and non-linear unloading. In addition, the deformation and failure responses are sensitive to the rate of deformation, pressure, and temperature. Sophisticated (visco-)elastic-(visco-)plastic continuum constitutive models have been developed to simulate the large strain deformation of (glassy) polymers; they generally give excellent fits to uniaxial stress-strain curves. However, they require the calibration of a large number of mostly phenomenological parameters, give limited insights into failure, and struggle to accurately predict the response for more complicated loading states and histories. At the opposite scale, molecular dynamics (MD) simulations have been used to elucidate the discrete molecular deformation mechanisms leading to the heterogeneous inelastic behaviour of polymeric glasses. The results of MD calculations suggest that plastic deformation of polymeric glasses is caused by thermally activated molecular rearrangements and conformational changes of a collection of polymer chains parts. The use of a mesoscale numerical model based on the activation of shear transformation zones (STZs) offers a convenient approach to bridge continuum and molecular dynamics simulations, which are typically limited to small length and time scales. We have used the implementation by Homer and Schuh
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