Inverting the structure–property map of truss metamaterials by deep learning

Journal Article (2022)
Author(s)

Jan Hendrik Bastek (ETH Zürich)

Siddhant Kumar (TU Delft - Team Sid Kumar)

Bastian Telgen (ETH Zürich)

Raphaël N. Glaesener (ETH Zürich)

Dennis M. Kochmann (ETH Zürich)

Research Group
Team Sid Kumar
Copyright
© 2022 Jan Hendrik Bastek, Siddhant Kumar, Bastian Telgen, Raphaël N. Glaesener, Dennis M. Kochmann
DOI related publication
https://doi.org/10.1073/pnas.2111505119
More Info
expand_more
Publication Year
2022
Language
English
Copyright
© 2022 Jan Hendrik Bastek, Siddhant Kumar, Bastian Telgen, Raphaël N. Glaesener, Dennis M. Kochmann
Research Group
Team Sid Kumar
Issue number
1
Volume number
119
Reuse Rights

Other than for strictly personal use, it is not permitted to download, forward or distribute the text or part of it, without the consent of the author(s) and/or copyright holder(s), unless the work is under an open content license such as Creative Commons.

Abstract

Inspired by crystallography, the periodic assembly of trusses into architected materials has enjoyed popularity for more than a decade and produced countless cellular structures with beneficial mechanical properties. Despite the successful and steady enrichment of the truss design space, the inverse design has remained a challenge: While predicting effective truss properties is now commonplace, efficiently identifying architectures that have homogeneous or spatially varying target properties has remained a roadblock to applications from lightweight structures to biomimetic implants. To overcome this gap, we propose a deep-learning framework, which combines neural networks with enforced physical constraints, to predict truss architectures with fully tailored anisotropic stiffness. Trained on millions of unit cells, it covers an enormous design space of topologically distinct truss lattices and accurately identifies architectures matching previously unseen stiffness responses. We demonstrate the application to patient-specific bone implants matching clinical stiffness data, and we discuss the extension to spatially graded cellular structures with locally optimal properties.