具有周期性内部结构的微极材料的特征弯曲长度

IF 0.9 4区 材料科学 Q4 MATERIALS SCIENCE, MULTIDISCIPLINARY Journal of Mechanics of Materials and Structures Pub Date : 2024-03-27 DOI:10.2140/jomms.2024.19.515
Edita Papa Dukić, Laura Grbac, Gordan Jelenić
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引用次数: 0

摘要

本文介绍了对试样进行的实验室实验,试样的内部结构是通过在铝矾土基体上钻出规则的圆孔而人为制造的。对试样进行了四点弯曲试验,并详细介绍了试验方案,重点是顶边和底边轴向应变的测量以及纯弯曲区域的处理。随着试样特征尺寸的减小(尺寸效应),可以观察到刚度的增加,这可以用弹性微波理论来解释。建议采用一种方法来确定均化替代微波材料的有效杨氏模量和特征弯曲长度,该方法完全基于已知的闭式纯弯曲解决方案。该方法完全基于已知的闭式纯弯曲解,并将结果与使用文献中的替代方案得出的结果进行了比较。
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Characteristic bending length in micropolar materials with periodic internal structure

This paper describes the laboratory experiments conducted on specimens with artificially created internal structure produced by drilling a regular pattern of circular holes in an alumnium matrix. The specimens are subjected to four-point bending and the protocol is described in detail with emphasis given on the top-edge and bottom-edge axial-strain measurement and processing in the zone of pure bending. An increase in stiffness is observed with the reduction in the characteristic specimen dimension (size effect), which may be explained by the micropolar theory of elasticity. A methodology is suggested for establishment of the effective Young’s modulus and the characteristic bending length of a homogenised substitute micropolar material, which is entirely based on a known closed-form pure-bending solution. The results are compared with those obtained using an alternative protocol from the literature.

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来源期刊
Journal of Mechanics of Materials and Structures
Journal of Mechanics of Materials and Structures 工程技术-材料科学:综合
CiteScore
1.40
自引率
0.00%
发文量
8
审稿时长
3.5 months
期刊介绍: Drawing from all areas of engineering, materials, and biology, the mechanics of solids, materials, and structures is experiencing considerable growth in directions not anticipated a few years ago, which involve the development of new technology requiring multidisciplinary simulation. The journal stimulates this growth by emphasizing fundamental advances that are relevant in dealing with problems of all length scales. Of growing interest are the multiscale problems with an interaction between small and large scale phenomena.
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