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首页> 外文期刊>Composites: mechanics, computations, applications >NONLINEAR BEHAVIOR OF MASONRY WALLS: FE, DE, AND FE/DE MODELS
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NONLINEAR BEHAVIOR OF MASONRY WALLS: FE, DE, AND FE/DE MODELS

机译:砌体墙的非线性行为:FE,DE和FE / DE模型

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摘要

Nonlinear behavior of masonry panels is a topic of great interest in the civil engineering and architecture fields. Several numerical approaches may be found in the literature. Here, three different models are presented and compared to investigate nonlinear behavior of in-plane loaded masonry walls: Discrete Element (DE) model, combined Finite/Discrete Element (FE/DE) model, Finite Element model based on a total rotating strain smeared crack approach (FE-TRSCM). Hence, analysis of masonry is carried out at different scales to compare reliability and application fields of the models. The DE and FE/DE models adopt a micromodeling strategy based on discrete cracks, blocks modeled as independent bodies and mortar joints as elastoplastic Mohr-Coulomb interfaces. These approaches already turned out to be in good agreement for in-plane nonlinear analysis. Here, the FE/DE model adopts hypothesis of infinitely resistant and deformable blocks, with cracks occurring only along mortar joints. Deformability is assumed in the triangular FE domain discretization and embedded crack elements may be activated whether tensile or shear strength is reached. The FE-TRSCM follows a macromodeling approach based on the smeared crack theory, often adopted for concrete. Masonry is modeled as a homogeneous material, with a yield criterion based on fracture energy accounting for masonry softening response on compression and tension. Three approaches are compared and calibrated by reproducing experimental tests on masonry panels in compression and under an increasing shear action. The parametric analyses show the capacity and limit of local micromodels or continuous diffused model to represent masonry behavior.
机译:砌体面板的非线性行为是在土木工程和建筑领域中非常感兴趣的主题。在文献中可以找到几种数值方法。在这里,提出了三种不同的模型并进行了比较,以研究平面内承重砌体墙的非线性行为:离散元素(DE)模型,有限/离散元素组合(FE / DE)模型,基于涂抹的总旋转应变的有限元模型裂纹法(FE-TRSCM)。因此,对砌体进行了不同规模的分析,以比较模型的可靠性和应用领域。 DE和FE / DE模型采用基于离散裂纹,作为独立实体建模的块以及作为弹塑性Mohr-Coulomb界面的砂浆接头的微建模策略。这些方法已经证明与平面内非线性分析非常吻合。在此,FE / DE模型采用了无限阻力和可变形块的假设,其中仅沿灰浆缝出现裂缝。在三角形有限元域离散化中假定可变形性,并且无论达到拉伸强度还是剪切强度,都可以激活嵌入的裂纹元素。 FE-TRSCM遵循基于涂抹裂缝理论的宏观建模方法,通常用于混凝土。砌体被建模为均质材料,其屈服准则基于断裂能,以解释砌体在压缩和拉伸下的软化响应。比较了三种方法,并通过在受压和增加剪切作用的情况下在砌体板上复制实验测试来进行校准。参数分析显示了局部微模型或连续扩散模型代表砌体行为的能力和极限。

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