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Size effects in the analysis of reinforced concrete structures

机译:钢筋混凝土结构分析中的尺寸效应

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The mechanical properties of engineering materials are routinely determined by testing. In practice, the dimensions of structural elements are often much larger than those of the samples that, for technical or economic reasons, can be subjected to laboratory testing. Consequently, testing is usually conducted on reduced scale models or material samples. At the same time, available theories of material behavior that predict size or strain rate effects are receiving increasing attention in the technical literature. However, finite element models or similar representations, used for engineering predictions of the strength or loading capacity of large structures, rarely consider the influence of scale. The so-called discrete element method (DEM), in which a solid is replaced by a three-dimensional lattice of one-dimensional elements linking lumped nodal masses, has been extensively used to determine the dynamic response of concrete structures subjected to loads that produce fracture and fragmentation. In this paper, it is shown how the two major causes of size effects, namely the non-homogeneous character of the materials and the occurrence of fracture, can be incorporated in the analysis, in order to improve the prediction capability of the method. The latter is validated by numerically analyzing geometrically similar reinforced concrete beams, tested to rupture by Leonhart and Walter (1965). Those tests were later reproduced by Ramallo et al. (1993). Both the non-homogeneous character of concrete and steel were taken into account in the DEM, by assuming that the initial modulus and specific fracture energy are random fields in three-dimensional space. The constitutive criteria for the lattice elements, employed earlier by the authors to account for the energy dissipated by fracture, is adopted in the paper, with improvements in the consideration of the cross-correlation between relevant variables. As additional evidence of the reliability of the approach, the discrete numerical model was also used to numerically simulate experimental results due to Vliet et al. (2000), aimed at quantifying the influence of sample size on the tensile strength of concrete.
机译:工程材料的机械性能通常通过测试确定。在实践中,结构元素的尺寸通常比由于技术或经济原因而可以进行实验室测试的样品要大得多。因此,通常在缩小比例的模型或材料样本上进行测试。同时,可预测材料尺寸或应变率影响的材料行为理论在技术文献中越来越受到关注。但是,用于大型结构的强度或承载能力的工程预测的有限元模型或类似表示很少考虑比例的影响。所谓的离散元法(DEM)已广泛用于确定承受载荷的混凝土结构的动力响应,在该方法中,将实体替换为连接集总结块的一维元素的三维晶格。断裂和破碎。在本文中,说明了如何将尺寸影响的两个主要原因(即材料的不均匀特性和断裂的发生)纳入分析中,以提高该方法的预测能力。后者通过对几何相似的钢筋混凝土梁进行数值分析得到验证,并由Leonhart和Walter(1965)进行了测试。这些测试后来由Ramallo等人复制。 (1993)。通过假设初始模量和比断裂能是三维空间中的随机场,在DEM中考虑了混凝土和钢的非均质特性。作者采用了较早采用的晶格元素本构标准来解释断裂所耗散的能量,并在考虑相关变量之间的互相关性的基础上进行了改进。作为方法可靠性的补充证据,由于Vliet等人的缘故,离散数值模型还用于数值模拟实验结果。 (2000年),旨在量化样本大小对混凝土抗拉强度的影响。

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