Széles Levente, Horváth Richárd, Cveticanin Lívia
Doctoral School on Materials Sciences and Technologies, Óbuda University, H-1034 Budapest, Hungary.
Bánki Donát Faculty of Mechanical and Safety Engineering, Óbuda University, H-1034 Budapest, Hungary.
Polymers (Basel). 2024 Sep 5;16(17):2524. doi: 10.3390/polym16172524.
This study proposes a new, doubly re-entrant auxetic unit-cell design that is based on the widely used auxetic honeycomb structure. Our objective was to develop a structure that preserves and enhances the advantages of the auxetic honeycomb while eliminating all negative aspects. The doubly re-entrant geometry design aims to enhance the mechanical properties, while eliminating the buckling deformation characteristic of the re-entrant deformation mechanism. The effects of the geometric modification are described and evaluated using two parameters, offset and deg. A series of experiments were conducted on a wide range of parameters based on these two parameters. Specimens were printed via the vat photopolymerization process and were subjected to a compression test. Our aim was to investigate the mechanical properties (energy absorption and compressive force) and the deformation behaviour of these specimens in relation to the relevant parameters. The novel geometry achieved the intended properties, outperforming the original auxetic honeycomb structure. Increasing the and parameters results in increasing the energy absorption capability (up to 767%) and the maximum compressive force (up to 17 times). The right parameter choice eliminates buckling and results in continuous auxetic behaviour. Finally, the parameter dependency of the deformation behaviour was predicted by analytical approximation as well.
本研究基于广泛使用的负泊松比蜂窝结构,提出了一种新的双折返负泊松比单胞设计。我们的目标是开发一种结构,既能保留并增强负泊松比蜂窝的优点,又能消除所有负面因素。双折返几何设计旨在增强力学性能,同时消除折返变形机制的屈曲变形特性。使用偏移量和度数这两个参数来描述和评估几何形状修改的效果。基于这两个参数,对一系列参数进行了实验。通过光固化成型工艺打印试件,并对其进行压缩试验。我们的目的是研究这些试件相对于相关参数的力学性能(能量吸收和压缩力)以及变形行为。这种新颖的几何形状实现了预期的性能,优于原始的负泊松比蜂窝结构。增加 和 参数会导致能量吸收能力增加(高达767%)和最大压缩力增加(高达17倍)。正确选择参数可消除屈曲,并导致连续的负泊松比行为。最后,还通过解析近似预测了变形行为的参数依赖性。