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The Effect of Evolving Damage on the Finite Strain Response of Inelastic and Viscoelastic Composites

机译:演化损伤对弹性和粘弹性复合材料有限应变响应的影响

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摘要

A finite strain micromechanical model is generalized in order to incorporate the effect of evolving damage in the metallic and polymeric phases of unidirectional composites. As a result, it is possible to predict the response of composites with ductile and brittle phases undergoing large coupled inelastic-damage and viscoelastic-damage deformations, respectively. For inelastic composites, both finite strain elastoplastic (time-independent) and viscoplastic (time-dependent) behaviors are considered. The ductile phase exhibits initially a hyperelastic behavior which is followed by an inelastic one, and its analysis is based on the multiplicative split of its deformation gradient into elastic and inelastic parts. The embedded damage mechanisms and their evolutions are based on Gurson’s (which is suitable for the modeling of porous materials) and Lemaitre’s finite strain models. Similarly, the polymeric phase exhibits large viscoelastic deformations in which the damage evolves according to a suitable evolution law that depends on the amount of accumulated deformation. Evolving damage in hyperelastic materials can be analyzed as a special case by neglecting the viscous effects. The micromechanical analysis is based on the homogenization technique for periodic multiphase materials, which establishes the strong form of the Lagrangian equilibrium equations. These equations are implemented together with the interfacial and periodic boundary conditions, in conjunction with the current tangent tensor of the phase. As a result, the instantaneous strain concentration tensor that relates the local deformation gradient of the phase to the externally applied deformation gradient is established. This provides also the instantaneous effective stiffness tangent tensor of the composite as well as its current response. Results are given that exhibit the effect of damage on the initial yield surfaces, response and possible failure of the composite.
机译:为了结合单向复合材料的金属相和聚合物相中不断发展的损伤效应,对有限应变微力学模型进行了概括。结果,可以预测具有延性和脆性相的复合材料分别经历大的耦合非弹性损伤和粘弹性损伤变形的响应。对于非弹性复合材料,考虑了有限应变弹塑性(与时间无关)和粘塑性(与时间有关)行为。延性相最初表现出超弹性行为,随后是非弹性状态,其分析基于其变形梯度的乘法分裂,分为弹性和非弹性部分。嵌入式损伤机理及其演化是基于Gurson(适用于多孔材料的建模)和Lemaitre的有限应变模型的。类似地,聚合物相表现出大的粘弹性变形,其中损伤根据合适的发展规律而发展,该发展规律取决于累积的变形量。通过忽略粘性效应,可以分析超弹性材料中不断发展的损伤。微观力学分析基于周期性多相材料的均质化技术,建立了拉格朗日平衡方程的强形式。这些方程式与界面和周期性边界条件以及当前的相切正切张量一起实现。结果,建立了将相的局部变形梯度与外部施加的变形梯度相关联的瞬时应变集中张量。这也提供了复合材料的瞬时有效刚度正切张量及其电流响应。给出的结果显示出破坏对初始屈服面,复合材料的响应和可能失效的影响。

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