Predicting the influence of geometric imperfections on the mechanical response of 2D and 3D periodic trusses

被引:18
作者
Glaesener, R. N. [1 ]
Kumar, S. [3 ]
Lestringant, C. [4 ]
Butruille, T. [2 ]
Portela, C. M. [2 ]
Kochmann, D. M. [1 ]
机构
[1] Swiss Fed Inst Technol, Dept Mech & Proc Engn, Mech & Mat Lab, CH-8092 Zurich, Switzerland
[2] MIT, Dept Mech Engn, 77 Massachusetts Ave, Cambridge, MA 02139 USA
[3] Delft Univ Technol, Mekelweg 2, NL-2628 CD Delft, Netherlands
[4] Sorbonne Univ, CNRS, Inst Alembert, F-75005 Paris, France
基金
美国国家科学基金会;
关键词
Truss; Imperfection; Elasticity; Metamaterial; Finite element method; Machine learning; POROUS BIOMATERIALS; DEFECT SENSITIVITY; ELASTIC PROPERTIES; BONE-REPLACEMENT; LATTICE; STRENGTH; STIFFNESS; TOPOLOGY; MODELS; STRATEGY;
D O I
10.1016/j.actamat.2023.118918
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
Although architected materials based on truss networks have been shown to possess advantageous or extreme mechanical properties, those can be highly affected by tolerances and uncertainties in the manufacturing process, which are usually neglected during the design phase. Deterministic computational tools typically design structures with the assumption of perfect, defect-free architectures, while experiments have confirmed the inevitable presence of imperfections and their possibly detrimental impact on the effective properties. Information about the nature and expected magnitude of geometric defects that emerge from the additive manufacturing processes would allow for new designs that aim to mitigate (or at least account for) the effects of defects and to reduce the uncertainty in the effective properties. To this end, we here investigate the effects of four most commonly found types of geometric imperfections in trusses, applied to eleven representative truss topologies in two and three dimensions. Through our study, we (i) quantify the impact of imperfections on the effective stiffness through computational homogenization, (ii) examine the sensitivity of the various truss topologies with respect to those imperfections, (iii) demonstrate the applicability of the model through experiments on 3D-printed trusses, and (iv) present a machine learning framework to predict the presence of defects in a given truss architecture based merely on its mechanical response.
引用
收藏
页数:19
相关论文
共 50 条
[21]   A consistent iterative scheme for 2D and 3D cohesive crack analysis in XFEM [J].
Jaskowiec, Jan ;
van der Meer, Frans P. .
COMPUTERS & STRUCTURES, 2014, 136 :98-107
[22]   The Influence of Magnetothermal Stimulation on Viability of Cells in 2D Cultures and 3D Magnetic Collagen Gels [J].
Shalom, Shahar ;
Kuznetsova, Ekaterina ;
Shklarski Shchori, Gal ;
Sasson, Shir ;
Frides, Noa ;
Nouman, Ariella ;
Rosenfeld, Dekel .
ADVANCED ELECTRONIC MATERIALS, 2025,
[23]   Polynomial chaos expansion for uncertainty propagation analysis in numerical homogenization of 2D/3D periodic composite microstructures [J].
Garcia-Merino, J. C. ;
Calvo-Jurado, C. ;
Garcia-Macias, E. .
COMPOSITE STRUCTURES, 2022, 300
[24]   2D/3D image registration using regression learning [J].
Chou, Chen-Rui ;
Frederick, Brandon ;
Mageras, Gig ;
Chang, Sha ;
Pizer, Stephen .
COMPUTER VISION AND IMAGE UNDERSTANDING, 2013, 117 (09) :1095-1106
[25]   The inverse protein folding problem on 2D and 3D lattices [J].
Berman, Piotr ;
DasGupta, Bhaskar ;
Mubayi, Dhruv ;
Sloan, Robert ;
Turan, Gyorgy ;
Zhang, Yi .
DISCRETE APPLIED MATHEMATICS, 2007, 155 (6-7) :719-732
[26]   Giant Thermal Expansion in 2D and 3D Cellular Materials [J].
Zhu, Hanxing ;
Fan, Tongxiang ;
Peng, Qing ;
Zhang, Di .
ADVANCED MATERIALS, 2018, 30 (18)
[27]   A Hybrid System of Expanding 2D GIS into 3D Space [J].
Yu, Lin-Jun ;
Sun, Dan-Feng ;
Peng, Zhong-Ren ;
Zhang, Jian .
CARTOGRAPHY AND GEOGRAPHIC INFORMATION SCIENCE, 2012, 39 (03) :140-153
[28]   Estimation of 3D rotation of femur in 2D hip radiographs [J].
Vaananen, Sami P. ;
Isaksson, Hanna ;
Waarsing, Jan H. ;
Zadpoor, Amir Abbas ;
Jurvelin, Jukka S. ;
Weinans, Harrie .
JOURNAL OF BIOMECHANICS, 2012, 45 (13) :2279-2283
[29]   Predicting 3D Physical Properties From a Single 2D Slice Based on Convolutional Neural Networks: 2D-Slice-To-3D-Properties for Porous Rocks [J].
Chen, Xiaojun ;
Yang, Junwei ;
Ma, Lin ;
Rabbani, Arash ;
Babaei, Masoud .
WATER RESOURCES RESEARCH, 2023, 59 (09)
[30]   2D nanomaterials in 3D/4D-printed biomedical devices [J].
Das, Manojit ;
Ambekar, Rushikesh S. ;
Panda, Sushanta Kumar ;
Chakraborty, Suman ;
Tiwary, Chandra Sekhar .
JOURNAL OF MATERIALS RESEARCH, 2021, 36 (19) :4024-4050