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Negative Poisson's ratio and effective Young's modulus of a vertex-based hierarchical re-entrant honeycomb structure

蜂巢 顶点(图论) 泊松分布 Timoshenko梁理论 泊松比 杨氏模量 材料科学 体积模量 数学 蜂窝结构 骨料模量 顶点模型 有限元法 数学分析 复合材料 几何学 模数 结构工程 组合数学 动态模量 统计 工程类 动态力学分析 图形 聚合物
作者
Lumin Shen,Zhonggang Wang,Xinxin Wang,Kai Wei
出处
期刊:International Journal of Mechanical Sciences [Elsevier]
卷期号:206: 106611-106611 被引量:98
标识
DOI:10.1016/j.ijmecsci.2021.106611
摘要

• The analytical model for Poisson's ratio and effective Young's modulus of the vertex-based hierarchical re-entrant honeycomb structure was built by Timoshenko beam theory first time. • The overlapping effect has a great influence on the relative density of the vertex-based hierarchical re-entrant honeycomb structure, especially for a thick-wall one. • The effective Young's modulus and Poisson's ratio of vertex-based hierarchical re-entrant honeycomb structure can be tailored by adjusting geometrical parameters. • Embedding a re-entrant honeycomb at the vertex of the re-entrant honeycomb is effective for improving its effective Young's modulus. In this study, the mechanical properties of a vertex-based hierarchical re-entrant honeycomb structure ( H v ) were investigated. Firstly, the overlapping effect of struts was considered in the calculation of the relative density. The results indicate that the overlapping has a great influence on the relative density, especially for a thick-walled structure. Secondly, the theoretical model for evaluating Young's modulus and Poisson's ratio of H v was implemented based on Castigliano's second theorem and Timoshenko beam theory. It shows a good coincidence between the results of the finite element and theoretical models. Thirdly, based on the theoretical model, the variation of the mechanical properties of H v with different geometric parameters was studied. The results indicate that the elastic properties of H v can be designed by appropriately adjusting geometrical parameters. Additionally, the expressions for effective Young's modulus and Poisson's ratio of the conventional re-entrant honeycomb ( H c )* were given. H c was compared with H v in terms of the elastic properties by applying the same theory and calculation process. The resultant comparisons suggest that embedding a re-entrant honeycomb at the vertex of H c is an effective way to enhance its elastic modulus and simultaneously maintain the negative Poisson's ratio in a wide range.
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