使用沉浸边界法建立复杂纤维复合材料几何形状的中尺度模型

IF 3.5 3区 工程技术 Q1 MATHEMATICS, APPLIED Finite Elements in Analysis and Design Pub Date : 2024-09-26 DOI:10.1016/j.finel.2024.104262
Elias Börjesson , Clemens V. Verhoosel , Joris J.C. Remmers , Martin Fagerström
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引用次数: 0

摘要

本文研究了如何应用沉浸法简化纤维增强复合材料中尺度几何结构的离散化和建模过程。纤维增强复合材料中尺度结构的几何形状通常比较复杂,经常给网格划分软件带来巨大挑战。由于这种复杂性,要么需要耗时的人工干预,要么需要采用简化的离散化方法(如体素方法),这可能会影响精度。为解决这一问题,我们研究了沉浸边界法与 B-样条相结合的方法,用于中尺度几何体矩阵区域的离散化。这种组合有可能将离散化过程中的人工干预要求降至最低,同时对应力等的精度影响很小。我们在三个数值示例中验证了所提出的建模框架,在这些示例中,我们对各种纤维复合材料结构中的均质化刚度和应力水平进行了分析。
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Meso-scale modelling of complex fibre composite geometries using an immersed boundary method
This paper investigates the application of immersed methods to simplify the discretisation and modelling process for meso-scale geometries in fibre-reinforced composites. The geometry of meso-scale structures in fibre-reinforced composites can often be categorised as complex, and frequently presents considerable challenges for meshing software. This complexity necessitates either time-consuming manual intervention or the adoption of simplified discretisation approaches, such as voxel methods, which may compromise accuracy. To address this issue, we study the use of immersed boundary methods, in combination with B-splines, for the discretisation of the matrix regions of the meso-scale geometry. This combination has the potential to minimise the requirement for manual intervention in the discretisation processes with little effect to the accuracy of e.g. stresses. We validate the proposed modelling framework in three numerical examples, where homogenised stiffnesses and stress levels are analysed in various fibre composite architectures.
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来源期刊
CiteScore
4.80
自引率
3.20%
发文量
92
审稿时长
27 days
期刊介绍: The aim of this journal is to provide ideas and information involving the use of the finite element method and its variants, both in scientific inquiry and in professional practice. The scope is intentionally broad, encompassing use of the finite element method in engineering as well as the pure and applied sciences. The emphasis of the journal will be the development and use of numerical procedures to solve practical problems, although contributions relating to the mathematical and theoretical foundations and computer implementation of numerical methods are likewise welcomed. Review articles presenting unbiased and comprehensive reviews of state-of-the-art topics will also be accommodated.
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