离散化
多边形(计算机图形学)
有限元法
多边形网格
边界(拓扑)
多孔性
骨料(复合)
材料科学
蒙特卡罗方法
比例(比率)
数学
几何学
数学分析
结构工程
复合材料
计算机科学
物理
工程类
统计
电信
帧(网络)
量子力学
作者
Zongyao Wang,Yujie Huang,Zhenjun Yang,G.H. Liu,F. Wang
标识
DOI:10.1016/j.conbuildmat.2017.06.095
摘要
This study develops an efficient numerical homogenisation approach for meso-scale concrete samples with randomly generated and packed aggregates and pores. A simple algorithm is devised to discretize samples into meshes consisting of semi-analytical scaled boundary finite element (SBFE) polygons only. As each aggregate is modelled by one SBFE polygon and only polygonal boundaries are discretized into nodes, the degrees of freedom of a model is significantly reduced compared with conventional finite element models. The volumetrically averaged stress inside a SBFE polygon is semi-analytically integrated, leading to high accuracy in the homogenised elastic properties. The effects of model size and porosity are statistically studied by extensive Monte Carlo simulations. A size effect law taking porosity into account is proposed to predict effective elastic moduli in good agreement with experimental data up to 200 mm model size. The meso-models are found statistically homogeneous when the size is about 4.5 times the maximum aggregate size.
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