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首页> 外文期刊>International Journal of Mechanical Sciences >Finite deformation constitutive model for macro-yield behavior of amorphous glassy polymers with a molecular entanglement-based internal-state variable
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Finite deformation constitutive model for macro-yield behavior of amorphous glassy polymers with a molecular entanglement-based internal-state variable

机译:基于分子缠结的内态变量的无定形玻璃聚合物的宏产行为的有限变形本构模型

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摘要

To describe the macro-yield behavior of amorphous glassy polymers which is significantly affected by thermo-mechanical history and deformation state, an elasto-viscoplastic constitutive model incorporating a molecular entanglement-based internal-state variable is proposed. While the classical topological entanglement governs the benchmark mechanical performances such as the pre-yield linearity and the post-yield softening plateau, the secondary short-range microstructure, named as the sub-entanglement owing to the local interaction between neighboring molecular chains, is taken as the intrinsic source of yield peak. The microstructure related deformation resistance can be decomposed into the topological entanglement related one, (S) over tilde (te), and the sub-entanglement related one, (S) over tilde (te), respectively. During the macro-yield procedure, (S) over tilde (te), is assumed as constant because the topological entanglement rarely disentangles, while (S) over tilde (se) evolves with the gradually dissociating sub-entanglement. The evolution equation of is presented and its physical meaning is clarified. Validated with the experimental data of amorphous glassy polymers in literature, the proposed constitutive model can not only well describe the macro-yield behavior, but also reasonably explain the effects of thermo-mechanical history and deformation state on the macro-yield behavior.
机译:为了描述通过热机械历史和变形状态显着影响的无定形玻璃聚合物的宏产行为,提出了一种包含分子缠结的内态变量的弹性粘塑料组成型模型。虽然经典的拓扑纠缠在于,诸如预屈服线性度和产率的后屈服的软化平台,所以次要短距离微观结构的基准机械性能,因此采用了由于相邻分子链之间的局部相互作用而被命名为子缠结的次缠结作为产率峰的内在源。微结构相关变形电阻可以分别分解成拓扑缠结相关的拓扑缠结,并分别通过波浪(TE)的子缠结相关的颗粒(TE)。在宏屈服过程中,在波浪铅(TE)上,假设是恒定的,因为拓扑纠缠很少不刻上,而在波浪上的逐渐消失的子缠结时会演变。提出的演化方程及其物理意义澄清。用文献中的非晶玻璃聚合物的实验数据验证,所提出的本构模型不仅可以很好地描述宏产量的行为,而且还合理地解释了热机械历史和变形状态对宏产行为的影响。

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