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Inverse-designed growth-based cellular metamaterials
- Source :
- Mechanics of Materials, Mechanics of Materials, 2023, 182, pp.104668. ⟨10.1016/j.mechmat.2023.104668⟩, Mechanics of Materials, 182
- Publication Year :
- 2023
- Publisher :
- Elsevier BV, 2023.
-
Abstract
- International audience; Advancements in machine learning have sparked significant interest in designing mechanical metamaterials, i.e., materials that derive their properties from their inherent microstructure rather than just their constituent material. We propose a data-driven exploration of the design space of growth-based cellular metamaterials based on star-shaped distances. These two-dimensional metamaterials are based on periodically-repeating unit cells consisting of material and void patterns with non-trivial geometries. Machine learning models exploiting large datasets are then employed to inverse design growth-based metamaterials for tailored anisotropic stiffness. Firstly, a forward model is created to bypass the growth and homogenization process and accurately predict the mechanical properties given a finite set of design parameters. Secondly, an inverse model is used to invert the structure–property maps and enable the accurate prediction of designs for a given anisotropic stiffness query. We successfully demonstrate the frameworks’ generalization capabilities by inverse designing for stiffness properties chosen from outside the domain of the design space.
- Subjects :
- [PHYS.MECA.MEMA]Physics [physics]/Mechanics [physics]/Mechanics of materials [physics.class-ph]
[STAT.ML]Statistics [stat]/Machine Learning [stat.ML]
Mechanics of Materials
Growth process
Machine learning
Cellular metamaterials
General Materials Science
Machine learning / deep learning
Instrumentation
Inverse Design
material design
Subjects
Details
- ISSN :
- 01676636 and 18727743
- Volume :
- 182
- Database :
- OpenAIRE
- Journal :
- Mechanics of Materials
- Accession number :
- edsair.doi.dedup.....148f517f633bd9fdab3861ca59f52b9b
- Full Text :
- https://doi.org/10.1016/j.mechmat.2023.104668