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A large strain hyperelastic viscoelastic-viscoplastic-damage constitutive model based on a multi-mechanism non-local damage continuum for amorphous glassy polymers

机译:基于多机制非局部损伤连续体的非晶态玻璃态聚合物大应变超弹性粘弹性-粘塑性-损伤-本构模型

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摘要

A large strain hyperelastic phenomenological constitutive model is proposed to model the highly nonlinear, rate-dependent mechanical behavior of amorphous glassy polymers under isothermal conditions. A corotational formulation is used through the total Lagrange formalism. At small strains, the viscoelastic behavior is captured using the generalized Maxwell model. At large strains beyond a viscoelastic limit characterized by a pressure-sensitive yield function, which is extended from the Drucker-Prager one, a viscoplastic region follows. The viscoplastic flow is governed by a non-associated Perzyna-type flow rule incorporating this pressure-sensitive yield function and a quadratic flow potential in order to capture the volumetric deformation during the plastic process. The stress reduction phenomena arising from the post-peak plateau and during the failure stage are considered in the context of a continuum damage mechanics approach.The post-peak softening is modeled by an internal scalar, so-called softening variable, whose evolution is governed by a saturation law. When the softening variable is saturated, the rehardening stage is naturally obtained since the isotropic and kinematic hardening phenomena are still developing. Beyond the onset of failure characterized by a pressure-sensitive failure criterion, the damage process leading to the total failure is controlled by a second internal scalar, so-called failure variable. The final failure occurs when the failure variable reaches its critical value. To avoid the loss of solution uniqueness when dealing with the continuum damage mechanics formalism, a non-local implicit gradient formulation is used for both the softeningand failure variables, leading to a multi-mechanism non-local damage continuum. The pressure sensitivity considered in both the yield and failure conditions allows for the distinction under compression and tension loading conditions. It is shown through experimental comparisons that the proposed constitutive model has the ability to capture the complex behavior of amorphous glassy polymers, including their failure.
机译:提出了一个大应变超弹性现象学本构模型,以模拟等温条件下非晶态玻璃态聚合物的高度非线性,速率相关的力学行为。通过总的拉格朗日形式主义使用了配比的表述。在小应变下,使用广义麦克斯韦模型捕获粘弹性行为。在大应变超过以压敏屈服函数为特征的粘弹性极限时(从Drucker-Prager延伸),接着出现粘塑性区域。粘塑性流动受非相关的Perzyna型流动规则控制,该规则结合了此压敏屈服函数和二次流动势,以捕获塑性过程中的体积变形。峰后高原和破坏阶段产生的应力降低现象是在连续损伤力学方法的背景下考虑的。峰后软化是由内部标量(所谓的软化变量)建模的,内部标量由其软化变量控制根据饱和定律。当软化变量达到饱和时,由于各向同性和运动学上的硬化现象仍在发展,因此自然会获得重新硬化阶段。除了以压敏故障准则为特征的故障发作之外,导致总故障的损坏过程还受第二个内部标量(所谓的故障变量)控制。当故障变量达到其临界值时,将发生最终故障。为了避免在处理连续性损伤力学形式主义时失去溶液唯一性,对软化变量和破坏变量都使用了非局部隐式梯度公式,从而形成了多机制的非局部损伤连续体。在屈服条件和破坏条件下都考虑了压力敏感性,因此可以区分压缩和拉伸载荷条件。通过实验比较表明,所提出的本构模型具有捕获非晶态玻璃态聚合物复杂行为(包括其失效)的能力。

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