4.7 Article

Design and mechanical characteristics of auxetic metamaterial with tunable stiffness

Journal

Publisher

PERGAMON-ELSEVIER SCIENCE LTD
DOI: 10.1016/j.ijmecsci.2022.107286

Keywords

Negative Poisson ? s ratio; Auxetic; Mechanical metamaterial; Densification strain; Variable stiffness factor

Funding

  1. National Natural Science Foundation of China [51978330, 51808286, 51778283]
  2. Qing Lan Project of Jiangsu Province [BK20180710]
  3. Natural Science Foundation of Jiangsu Province

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Auxetic materials are mechanical metamaterials that exhibit lateral expansion under tension and contraction under compression. Enhancing the stiffness of these materials is a focus of research to expand their potential applications. This study designs re-entrant unit cells with variable stiffness factors and verifies their accuracy through experimental and numerical analyses. The findings demonstrate that the compression points of the proposed structures can be quantitatively tuned, providing a new method for optimizing the design of unit cells with negative Poisson's ratio.
Auxetic materials are a class of mechanical metamaterials. They exhibit lateral expansion under tension, and lateral contraction under compression. Such metamaterials have attracted increasing attention due to their unusual mechanical behavior and various potential applications. However, the stiffness of auxetic structures is much weaker than that of solid ones due to their porous structure. Therefore, many researchers try to enhance the stiffness of auxetic cellular structures to broaden their potential applications. In this study, re-entrant unit cells with different variable stiffness factors (VSF) were designed to achieve the tunability of stiffness from the aspect of tuning the densification strain. Experimental and numerical analyses were carried out to verify the accuracy between the designed and the actual VSF. It is found that the compaction points of the proposed reentrant structures could be tuned quantitatively using the defined VSF, which provides a new method for the optimal design of negative Poisson's ratio unit cell.

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