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Micro-macro constitutive modeling and finite element analytical-based formulations for fibrous materials: A multiscale structural approach for crimped fibers

机译:纤维材料的微观宏本构模型和基于有限元分析的配方:卷曲纤维的多尺度结构方法

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Materials with crimped fibers have special properties that can be effectively explored only when using a micro-macro perspective. In this framework, a novel constitutive model based on a multiscale structural rationale is introduced. Material micromechanics, depending on fiber straightening mechanisms, is described introducing a beam model which drives material model response. This rationale leads to a quasi-analytical formulation, coupling the advantages of purely-analytical and computational approaches. The proposed model is also proven to be polyconvex.Furthermore, a finite-element formulation is developed, enriched by a quasi-analytical core associated with the multiscale constitutive formulation. Different solution strategies are tested in order to optimize the numerical performances in terms of accuracy, robustness and cost. Moreover, a mixed finite element formulation based on a simplified-kinematics-for-anisotropy (SKA) is introduced. For the tested boundary value problems, the SKA-element is an optimal choice in terms of displacement and fiber stress convergence behavior, especially for coarse meshes. (C) 2018 Elsevier B.V. All rights reserved.
机译:具有卷曲纤维的材料具有特殊的性能,只有在使用微宏观视角时才能有效地进行探索。在此框架下,介绍了一种基于多尺度结构原理的新颖本构模型。描述了根据纤维拉直机制的材料微力学,引入了驱动材料模型响应的梁模型。这种基本原理导致了准分析的制定,结合了纯分析和计算方法的优点。所提出的模型也被证明是多凸的。此外,开发了有限元公式,并通过与多尺度本构公式关联的准分析核心进行了充实。测试了不同的解决方案策略,以优化准确性,鲁棒性和成本方面的数值性能。此外,介绍了一种基于各向异性的简化运动学(SKA)的混合有限元公式。对于已测试的边值问题,就位移和纤维应力会聚行为而言,尤其是对于粗网格,SKA元是最佳选择。 (C)2018 Elsevier B.V.保留所有权利。

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