锥形负刚度超材料吸能性能研究

Q4 Mathematics 应用数学和力学 Pub Date : 2023-01-01 DOI:10.21656/1000-0887.440055
WANG Jingzhe, CHEN Baocai, ZHU Shaowei, CHEN Liming
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引用次数: 0

摘要

由于负刚度超材料是可重复使用的吸能材料,因此有必要对负刚度超材料的吸能性能和可重复使用性进行研究。采用3D打印技术制备了设计的负刚度超材料,并通过反复加载实验研究了该超材料在多稳定模式和单稳定模式下的吸能性能。采用自然时效法研究了残余应力对超材料吸能性能的影响。结果表明:在重复加载情况下,随着加载次数的增加,所设计的超材料的比能吸收先减小后趋于稳定;在多稳定模式和单稳定模式下,自然时效方法都能有效地释放超材料中的残余应力,从而提高其重复吸能性能。
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Study on Energy Absorption Performances of Conical Negative Stiffness Metamaterials
Since negative stiffness metamaterials are reusable as energy-absorbing materials, it is necessary to investigate the energy-absorbing performances and reusability of negative stiffness metamaterials. The designed negative stiffness metamaterial was prepared with the 3D printing technology, and the energy absorption performance of the metamaterial in the multi-stable mode and the mono-stable mode was investigated by repeated loading experiments. The effect of the residual stress on the energy absorption performance of the metamaterial was studied with the natural aging method. The results show that, the specific energy absorption of the designed metamaterial first decreases and then stabilizes with the increase of the number of loading times in the case of repeated loading. In both the multi-stable mode and the mono-stable mode, the natural aging method can effectively release the residual stresses in the metamaterial, thus improving its repeated energy absorption performance.
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来源期刊
应用数学和力学
应用数学和力学 Mathematics-Applied Mathematics
CiteScore
1.20
自引率
0.00%
发文量
6042
期刊介绍: Applied Mathematics and Mechanics was founded in 1980 by CHIEN Wei-zang, a celebrated Chinese scientist in mechanics and mathematics. The current editor in chief is Professor LU Tianjian from Nanjing University of Aeronautics and Astronautics. The Journal was a quarterly in the beginning, a bimonthly the next year, and then a monthly ever since 1985. It carries original research papers on mechanics, mathematical methods in mechanics and interdisciplinary mechanics based on artificial intelligence mathematics. It also strengthens attention to mechanical issues in interdisciplinary fields such as mechanics and information networks, system control, life sciences, ecological sciences, new energy, and new materials, making due contributions to promoting the development of new productive forces.
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