Eine Plattform für die Wissenschaft: Bauingenieurwesen, Architektur und Urbanistik
Higher stiffness hierarchical embedded strengthening honeycomb metastructure with small negative Poisson’s ratio reduction
Abstract The negative Poisson’s ratio behavior of metastructures is usually achieved through the uneven structural stiffness distribution caused by the artificial pores in the material. However, the large porosity causes the poor stiffness and lowers the load capacity. The previous stiffness enhancement method inevitably caused a great reduction of negative Poisson’s ratio. In this paper, a hierarchical embedded strengthening method is proposed to enhance the stiffness greatly in Honeycomb Metastructure while it still maintain the large negative Poisson’s ratio. Both simulations and experiments demonstrate that our proposed design method can increase the normalized elastic modulus by 3.62 times despite the small negative Poisson’s ratio reduction of 13.79%. This result is far superior to the negative Poisson’s ratio reduction of 66.38% of the traditional strengthening method while the normalized elastic modulus increases by only 2 times. The hierarchical embedded strengthening method provides a new path for applications requiring larger negative Poisson’s ratio and higher elastic modulus simultaneously.
Highlights A hierarchical embedded strengthening method of honeycomb metastructure for simultaneous the larger negative Poisson’s ratio and higher stiffness is proposed. The embedding of homogeneous negative Poisson’s ratio metastructure is the key to maintain the larger negative Poisson’s ratio. In terms of controlling negative Poisson’s reduction, the hierarchical embedded strengthening method (13.79% reduction) is far superior to the traditional strengthening method (66.38% reduction).
Higher stiffness hierarchical embedded strengthening honeycomb metastructure with small negative Poisson’s ratio reduction
Abstract The negative Poisson’s ratio behavior of metastructures is usually achieved through the uneven structural stiffness distribution caused by the artificial pores in the material. However, the large porosity causes the poor stiffness and lowers the load capacity. The previous stiffness enhancement method inevitably caused a great reduction of negative Poisson’s ratio. In this paper, a hierarchical embedded strengthening method is proposed to enhance the stiffness greatly in Honeycomb Metastructure while it still maintain the large negative Poisson’s ratio. Both simulations and experiments demonstrate that our proposed design method can increase the normalized elastic modulus by 3.62 times despite the small negative Poisson’s ratio reduction of 13.79%. This result is far superior to the negative Poisson’s ratio reduction of 66.38% of the traditional strengthening method while the normalized elastic modulus increases by only 2 times. The hierarchical embedded strengthening method provides a new path for applications requiring larger negative Poisson’s ratio and higher elastic modulus simultaneously.
Highlights A hierarchical embedded strengthening method of honeycomb metastructure for simultaneous the larger negative Poisson’s ratio and higher stiffness is proposed. The embedding of homogeneous negative Poisson’s ratio metastructure is the key to maintain the larger negative Poisson’s ratio. In terms of controlling negative Poisson’s reduction, the hierarchical embedded strengthening method (13.79% reduction) is far superior to the traditional strengthening method (66.38% reduction).
Higher stiffness hierarchical embedded strengthening honeycomb metastructure with small negative Poisson’s ratio reduction
Feng, Jiaming (Autor:in) / Liang, Qingxuan (Autor:in) / Dou, Yu (Autor:in) / He, Jin (Autor:in) / Wu, Yutao (Autor:in) / Chen, Tianning (Autor:in)
Thin-Walled Structures ; 179
02.06.2022
Aufsatz (Zeitschrift)
Elektronische Ressource
Englisch
An elastic analysis of a honeycomb structure with negative Poisson's ratio
British Library Online Contents | 2013
|On the transverse shear modulus of negative Poisson's ratio honeycomb structures
British Library Online Contents | 2000
|British Library Online Contents | 2017
|