Numerical study on compression properties of semi-reentrant filled tubular structures

IF 0.6 4区 工程技术 Q4 MECHANICS
Dongquan Wu, Dinghe Li, Zhiqiang Zhang, Jianguo Chen
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引用次数: 0

Abstract

In this study, a semi-reentrant structure (SR) filled with different tubular structures, including tube, triangular and rectangle structures were designed. The tubular structures were perfectly assembled into semi-reentrant cells to avoid swaying in the semi-reentrant cell. The geometric relations and relative density for these structures were established. For the out-of-plane and in-plane compressions, SR filled tubular structures exhibited different deformation patterns compared to those of SR or pure fillers. A constraint effect was found between the filler tubular and container SR. With fillers contained inside the SR structures, the plateau stresses for three conditions were all promoted compared to those of SR. The best out-of-plane compression resistance occurred in the SR filled rectangle which might be caused by larger interaction areas between the SR and rectangular structures. The (specific) energy absorption of the SR filled tube compressed out-of-plane was the largest. The peak and plateau stress of the SR filled triangle was the largest compared to other structures when compressed in plane due to stability of the triangle. It was found that the plateau stress, energy absorption and specific energy absorption of SR filled triangle was the largest, while that of SR filled rectangle was the lowest.
半可重入填充管状结构压缩性能的数值研究
在本研究中,设计了一种填充不同管状结构的半重入结构(SR),包括管状结构、三角形结构和矩形结构。管状结构完美地组装成半可重入细胞,以避免半可重入细胞中的摇摆。建立了这些结构的几何关系和相对密度。对于面外和面内压缩,SR填充管状结构与SR或纯填料相比表现出不同的变形模式。填料筒状结构与容器SR之间存在约束作用,填料在SR结构内部时,三种情况下的平台应力均比SR结构有所提高,其中填充SR的矩形结构面外抗压性能最好,这可能是由于SR与矩形结构相互作用面积较大所致。面外压缩的SR填充管的比能吸收最大。由于三角形的稳定性,SR填充三角形在平面压缩时的峰值和平台应力最大。结果表明,SR填充三角形的高原应力、能量吸收和比能吸收最大,而SR填充矩形的高原应力、能量吸收最小。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
CiteScore
1.40
自引率
14.30%
发文量
22
审稿时长
6 months
期刊介绍: The scope of JTAM contains: - solid mechanics - fluid mechanics - fluid structures interactions - stability and vibrations systems - robotic and control systems - mechanics of materials - dynamics of machines, vehicles and flying structures - inteligent systems - nanomechanics - biomechanics - computational mechanics
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