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Strong discontinuity FE analysis for heterogeneous materials: The role of crack closure mechanism

机译:异质材料的强不连续性Fe分析:裂纹闭合机制的作用

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We present a Finite Element model, which is devoted to describing the failure mechanics of quasi-brittle materials (e.g. concrete), such as the stiffness recovery effect at the transition from tension to compression, and the cyclic behavior with a low number of cycles. The material is studied at the meso-scale, and thus considered as a heterogeneous medium. The model is formulated within the framework of the strong discontinuity analysis and implemented using the Enhanced Finite Element Method (E-FEM). The key point is to locally embed the discontinuities inside the finite elements. Here, we take advantage of this strategy for two kinds of discontinuities. On the one hand, strong discontinuities aim to model cracks, at fine scale, that can open along mode-I. On the other hand, weak discontinuities are used to describe the elastic heterogeneity. In addition to the initiation and propagation of cracks, our main contribution is to add a closure mechanism. We show the ability of the model to simulate some of the well-known characteristics of such materials at macroscale, such as the unsymmetrical tension/compression behavior, the stiffness recovery effect, and hysterical load/displacement curve. (C) 2021 Elsevier Ltd. All rights reserved.
机译:我们介绍了有限元模型,其专注于描述准脆性材料(例如混凝土)的失效力学,例如从张力到压缩的过渡处的刚度恢复效果,以及循环次数较低的循环行为。在中间尺度上研究了材料,因此被认为是异质介质。该模型在强不连续性分析的框架内配制,并使用增强的有限元方法(E-FEM)来实现。关键点是本地嵌入有限元内的不连续性。在这里,我们利用这一战略进行两种不连续性。一方面,强有力的不连续性旨在模拟裂缝,精细规模,可以沿着模式打开-I。另一方面,使用弱的不连续性来描述弹性异质性。除了启动和传播裂缝外,我们的主要贡献是添加封闭机制。我们展示了模型在宏观上模拟这些材料的一些众所周知特征的能力,例如不对称的张力/压缩行为,刚度恢复效果和歇斯底里载荷/位移曲线。 (c)2021 elestvier有限公司保留所有权利。

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