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Meso-scale finite element modeling of non-homogeneous three-phase concrete

机译:非均质三相混凝土的中尺度有限元建模

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Assumptionof material homogeneity is not realistic in study of the mechanical behavior of concrete. When a concrete specimen under loading condition starts to crack, it changes from a continuous state into a discrete one. Under such circumstances, application of classical finite element methods is no longer valid. In this study, the authors used the meso-scale modeling in which concrete is assumed as a non-homogeneous three-phase material consisting of three phases; aggregate, cement paste, and internal transition zone (ITZ). Many mechanical properties of concrete depend on the size, geometry, and arrangement of its aggregates. In this paper, aggregates of different sizes are generated with circular, elliptical, and irregular shapes, and then randomly distributed within the specimen. The lattice beam finite element method was used in which a regular or irregular meshing compromised of beam elements is constructed. This method is used to trace crack paths when concrete specimen is under loading condition. Three loading tests including three-point flexural, compression, and tensional tests were done. In order to validate the model, we expect the crack development of this concrete specimen model to be similar to previously established models.
机译:在研究混凝土的机械性能时,假设材料均质是不现实的。当混凝土试样在加载条件下开始破裂时,它会从连续状态变为离散状态。在这种情况下,经典有限元方法的应用不再有效。在这项研究中,作者使用了中尺度模型,其中假定混凝土为由三相组成的非均质三相材料。集料,水泥浆和内部过渡区(ITZ)。混凝土的许多机械性能取决于其骨料的大小,几何形状和布置。在本文中,会生成具有圆形,椭圆形和不规则形状的不同大小的聚集体,然后将其随机分布在样本中。使用格构梁有限元方法,其中构造了有规律或不规则啮合的梁单元。当混凝土试样处于加载状态时,该方法用于追踪裂纹路径。进行了三项载荷测试,包括三点弯曲,压缩和拉伸测试。为了验证模型,我们期望该混凝土试样模型的裂纹发展与先前建立的模型相似。

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