首页> 外文期刊>Finite Elements in Analysis and Design >Method for the explicit insertion of microstructure in Cellular Automata Finite Element (CAFE) models based on an irregular tetrahedral Finite Element mesh: Application in a multi-scale Finite Element Microstructure MEshfree framework (FEMME)
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Method for the explicit insertion of microstructure in Cellular Automata Finite Element (CAFE) models based on an irregular tetrahedral Finite Element mesh: Application in a multi-scale Finite Element Microstructure MEshfree framework (FEMME)

机译:在不规则四面体有限元网格的元胞自动机有限元(CAFE)模型中显式插入微结构的方法:在多尺度有限元微结构MEshfree框架(FEMME)中的应用

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Multiscale models are needed in simulations of mechanical and thermal properties that consider the microstructural heterogeneity of materials, in which a coupling is essential between the numerical models that deal with the different scales. In the class of cellular automata-finite element (CA-FE) or CAFE models, the use of a regular FE mesh restricts the model versatility due to the limited variety of engineering problems that can be simulated with such meshes. A novel methodology is proposed to create the homogeneous cells of the CA model from a mesh that is formed by irregular tetrahedrons. The result is more versatile and capable of modelling complex geometries, improving its applicability. The problem is solved through a subdivision algorithm that creates homogeneous tetrahedral cells, using a methodology to insert microstructures that can be described by particles, pores or fibres. Its use is demonstrated in a multi-scale Finite Element Microstructure MEshfree (FEMME) framework to calculate he elastic strains caused by microstructural features (pores); the method is shown to have a significantly lower computational cost than finite element simulations of equivalent levels of discretization. (C) 2015 Elsevier B.V. All rights reserved.
机译:在考虑材料的微观结构异质性的机械和热性能模拟中,需要多尺度模型,其中处理不同尺度的数值模型之间的耦合至关重要。在细胞自动机有限元(CA-FE)或CAFE模型的类别中,由于有限的工程问题可以用此类网格模拟,因此常规有限元网格的使用限制了模型的通用性。提出了一种新颖的方法,可以从由不规则四面体形成的网格中创建CA模型的均质单元。结果更加通用,并且能够对复杂的几何图形进行建模,从而提高了其适用性。该问题通过细分算法得以解决,该算法可创建均质的四面体细胞,并使用一种方法来插入可由颗粒,孔或纤维描述的微观结构。在多尺度有限元微结构MEshfree(FEMME)框架中证明了其用途,以计算由微结构特征(孔)引起的弹性应变。与等效离散化水平的有限元模拟相比,该方法的计算成本显着降低。 (C)2015 Elsevier B.V.保留所有权利。

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