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首页> 外文期刊>International Journal of Solids and Structures >Size and disorder effects in elasticity of cellular structures: From discrete models to continuum representations
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Size and disorder effects in elasticity of cellular structures: From discrete models to continuum representations

机译:蜂窝结构弹性的大小和紊乱影响:从离散模型到连续性代表性

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摘要

Cellular solids usually possess random microstructures that may contain a characteristic length scale, such as the cell size. This gives rise to size dependent mechanical properties where large systems behave differently from small systems. Furthermore, these structures are often irregular, which not only affects the size dependent behavior but also leads to significant property variations among different microstructure realizations. The computational model for cellular microstructures is based on networks of Timoshenko beams. It is a computationally efficient approach allowing to obtain statistically representative averages from computing large numbers of realizations. For detailed analysis of the underlying deformation mechanisms an energetically consistent continuization method was developed which links the forces and displacements of discrete beam networks to equivalent spatially continuous stress and strain fields. This method is not only useful for evaluation and visualization purposes but also allows to perform ensemble averages of, e.g., continuous stress patterns - an analysis approach which is highly beneficial for comparisons and statistical analysis of microstructures with respect to different degrees of structural disorder. (c) 2018 Elsevier Ltd. All rights reserved.
机译:细胞固体通常具有可随机微结构,其可包含特征长度尺度,例如细胞尺寸。这导致大小依赖性机械性能,其中大型系统与小系统不同。此外,这些结构通常是不规则的,这不仅影响尺寸依赖性行为,而且不会导致不同的微观结构实现之间的显着性能变化。蜂窝微结构的计算模型基于Timoshenko梁的网络。它是一种计算上有效的方法,允许从计算大量的实现中获得统计上代表性的平均值。为了详细分析底层变形机制,开发了一种能量一致的连续方法,该方法将离散光束网络的力和位移联系在等同的空间连续应力和应变场。该方法不仅用于评估和可视化目的,还允许执行例如连续应力模式的集合平均值 - 一种分析方法,其对不同程度的结构障碍的微观结构的比较和统计分析非常有益。 (c)2018年elestvier有限公司保留所有权利。

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