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Modelling laminated glass beam failure via stochastic rigid body-spring model and bond-based peridynamics

机译:通过随机刚性体弹簧模型和基于粘合的白粘性模拟层压玻璃束故障

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The failure of a laminated glass beam is investigated by two full discrete numerical approaches: a Rigid Body-Spring Model (RBSM) and a mesh-free numerical method arising from bond-based Peridynamics (PD). The brittle nature of the failure has been modelled and investigated by exploiting the discrete nature of these models, and specifically the PD which allows the bond/spring strengths to be explicitly related with the size and orientation of the defects in the structure. Strength values have been assigned randomly, within the beam, by a Monte Carlo simulation, according to Weibull statistical distributions calibrated on experimental results obtained from literature. For the first time, the differences and analogies of the two discrete approaches are shown and discussed together with the analysis of variability of the load capacity of the beam related to the statistical presence of flaws in the structure. Results show that, due to the heterogeneous strength properties of the numerical models and mechanical features of the inter-layer, multiple cracking stages can be distinguished for the structural element, thus different cumulative distribution function of limit load can be obtained. (C) 2017 Elsevier Ltd. All rights reserved.
机译:通过两种完全分立的数值方法研究了层压玻璃束的故障:刚性体弹簧模型(RBSM)和由基于键的白颌动力学(PD)产生的无网的数值方法。失败的脆性是通过利用这些模型的离散性的模拟和研究,具体地是PD,其允许粘合/弹簧强度明确地与结构中缺陷的尺寸和取向明确相关。根据从文献中获得的实验结果校准的威布尔统计分布,通过蒙特卡罗模拟,在光束内随机分配强度值。首次,示出了两种离散方法的差异和类比,并与与结构中缺陷的统计存在相关的梁的负载能力的可变性的分析一起讨论。结果表明,由于单层数值模型的异质强度特性和层间的机械特征,可以对结构元件区分多裂缝阶段,因此可以获得限制负荷的不同累积分布函数。 (c)2017 Elsevier Ltd.保留所有权利。

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