砌体面板平面内力学建模的连续体离散多尺度模型

IF 1 Q4 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Journal of Multiscale Modelling Pub Date : 2018-09-01 DOI:10.1142/S1756973718400048
L. Salvatori, P. Spinelli
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引用次数: 2

摘要

提出了砌体面板平面内力学行为的多尺度数值模型。在微观尺度上,砌体是通过刚性块体通过平面可变形界面相互作用来建模的。这些可能代表实际的砂浆接缝或砌块的虚拟优先断裂表面(例如,穿过砌块并连接所考虑的砖排上方和下方砖排中的垂直接缝的垂直表面)。损伤参数控制界面从内聚线性弹性阶段转变为弹塑性阶段(模拟摩擦滑动和接触),并最终转变为完全损伤阶段。在面板尺度上,材料被视为有限元离散柯西连续体,使周期性微观结构均匀化。该模型允许通过有限元模拟以合理的计算成本再现砌体的主要各向异性非线性行为。对于更传统的唯象连续体非线性模型,可以更直接地使用实验数据来量化模型参数。此外,这些参数的数量较少,因为材料的部分复杂性由明确建模的微观结构几何形状表示。
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A Continuum-Discrete Multiscale Model for In-Plane Mechanical Modeling of Masonry Panels
A multiscale numerical model for the in-plane mechanical behavior of masonry panels is presented. At the microscale, masonry is modeled by rigid blocks interacting through plane, deformable interfaces. These may represent actual mortar joints or virtual preferential fracture surfaces of the blocks (e.g., vertical surfaces crossing a block and connecting vertical joints in the brick rows above and below the considered one). Damage parameters control the interface transitions from a cohesive linear-elastic phase to an elastic-plastic one (modeling frictional sliding and contact) and, eventually, to a completely damaged one. At the panel scale, the material is treated as a finite-element discretized Cauchy continuum, homogenizing the periodic microstructure. The model allows reproducing the main anisotropic nonlinear behaviors of masonry by finite element simulations at a reasonable computational cost. With respect to more traditional phenomenological continuum nonlinear models, a more direct use of experimental data for the quantification of the model parameters is possible. Moreover, these parameters are fewer in number, since part of the complexity of the material is represented by the explicitly modeled microstructural geometry.
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来源期刊
Journal of Multiscale Modelling
Journal of Multiscale Modelling MATHEMATICS, INTERDISCIPLINARY APPLICATIONS-
CiteScore
2.70
自引率
0.00%
发文量
9
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