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Mechanical properties of 3D printed polymeric Gyroid cellular structures: Experimental and finite element study

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Abueidda, Diab W., Elhebeary, Mohamed, Shiang, Cheng-Shen (Andrew), Pang, Siyuan, Abu Al-Rub, Rashid K., Jasiuk, Iwona M.·2019·Materials & Design

Abstract

Gyroid is a member of the triply periodic minimal surfaces (TPMS) family. In this paper, the mechanical properties of Gyroid-structures are investigated both experimentally and computationally. 3D printing is used to fabricate polymeric Gyroid-structure specimens made of PA 2200 at different relative densities. In the finite element analysis, the Arruda-Boyce finite-deformation elasto-viscoplastic model is employed. To perform the finite element analysis, the properties of the 3D printed material are determined by a series of tension and compression tests. The finite element results of the Gyroid-structure agree very well with the experimental data. Also, the uniaxial modulus, compressive strength, and energy absorption of the Gyroid-structures are compared with those of the IWP-, Neovius-, and Primitive-structures from a previous study. The comparison shows that Gyroid-structures have relatively good mechanical properties and compete well with the other TPMS cellular structures.

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Metadata

Authors
Abueidda, D. W., Elhebeary, M., Shiang, C.-S. (., Pang, S., Abu Al-Rub, R. K., & Jasiuk, I. M.
Venue
Materials & Design
Publisher
Elsevier BV
Published
2019-03
Volume
165
Pages
107597
ISSN
0264-1275 (ISSN-L)
OpenAlex
W2909203648
Cited by
491
References
3
FWCI
24.00
Type
journal article
Language
en
Open access
gold

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CoChat. (2026). Citation check: Mechanical properties of 3D printed polymeric Gyroid cellular structures: Experimental and finite element study. https://app.cochat.ai/papers/10.1016/j.matdes.2019.107597
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Abueidda, D. W., Elhebeary, M., Shiang, C.-S. (., Pang, S., Abu Al-Rub, R. K., & Jasiuk, I. M. (2019). Mechanical properties of 3D printed polymeric Gyroid cellular structures: Experimental and finite element study. Materials & Design. https://doi.org/10.1016/j.matdes.2019.107597

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