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How can a Crack Opening be Extracted from a Continuous Damage Finite Element Computation?Application for the Estimation of Permeability

机译:如何从连续损坏有限元计算中提取裂缝开口?估计渗透性的应用

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The assessment of the diffuse damage and the crack opening are key parameters for estimating the integrity and the strength of concrete structures in the face of environmental attacks ruled by diffusion and/or Darcy's transfers. Continuum enhanced approaches to concrete fracture are able to represent diffuse damage, crack initiation and propagation. They regard damage process as an ultimate consequence of a gradual loss of material integrity. These models, however, do not predict the crack opening. Therefore, we propose to compute the crack opening using cinematic equivalence at failure between a continuous and a discontinuous description. For this purpose, we consider a discontinuous displacement field with a given jump from which we compute the equivalent non-local strain. From a classical finite element computation we obtain a distribution of the non-local strain provided by an integral or gradient damage model. The displacement jump is computed assuming that both non-local strains are equal at the location of a crack. Finally, using this displacement jump, permeability of a cracked concrete may be determined with Poiseuille 's law. This approach will be validated against experimental results on loaded discs in Brazilian splitting test.
机译:漫反射损伤的评估和裂缝开口是用于估算通过扩散和/或达西的传输统治的环境攻击面上混凝土结构的完整性和强度的关键参数。 Continuum增强混凝土骨折的方法能够代表弥漫性损伤,裂纹启动和繁殖。它们认为损坏过程是逐步丧失物质完整性的最终结果。然而,这些模型无法预测裂缝开口。因此,我们建议使用在连续和不连续的描述之间使用电影等效物进行电影等效的裂缝开口。为此目的,我们考虑一个不连续的位移场,具有给定的跳转,我们计算等效的非局部应变。从古典有限元计算,我们获得由积分或梯度损伤模型提供的非局部应变的分布。假设在裂缝的位置等于非局部应变等于非局部菌株时,计算位移跳跃。最后,使用这种位移跳跃,可以用Poiseuille的定律确定裂纹混凝土的渗透率。这种方法将针对巴西分裂试验的装载光盘上的实验结果验证。

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