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Fracture of a Fabric Reinforced Mortar Based on a Stochastic Approach to Initial Damage

机译:基于随机损害的随机方法的织物增强砂浆骨折

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A probabilistic continuum damage model is presented to predict the failure probability of thin fabric reinforced mortars, used as outside renderings. In the nonlocal damage model the damage threshold is considered as a random variable. The failure probability is predicted by performing several finite element calculations of different Monte Carlo simulations of the initial damage state. The distribution parameters characterizing the initial damage are determined by a best-fit to the frequency distribution of tensile strength and fracture energy in tensile loading. In order to verify the model, resistance distributions of numerical simulations are compared to the experimentally obtained resistance distribution of reinforced specimens with different sizes and of specimens submitted to a three point bending loading. Finally numerical results of the deterministic and probabilistic approach are compared, including the size effect.
机译:提出了一种概率的连续损伤模型,以预测薄织物增强砂浆的失效概率,用作外部渲染。在非本体损伤模型中,损伤阈值被认为是随机变量。通过执行初始损伤状态的不同蒙特卡罗模拟的几个有限元计算来预测失败概率。表征初始损坏的分布参数由抗拉载荷中的拉伸强度和断裂能量的最佳拟合来决定。为了验证模型,将数值模拟的电阻分布与用不同尺寸和提交三点弯曲负载的试样进行了实验获得的增强试样的电阻分布。最后比较确定性和概率方法的数值结果,包括尺寸效应。

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