Designing 2D mechanical metamaterials with printability constraints using interpretable machine learning
ORAL
Abstract
Mechanical metamaterials present superior mechanical performance thanks to their designed microstructure. For instance, they can exhibit highly non-standard elastic behavior such as auxeticity or the formation of complete frequency band gaps. Recently, 3D printing has become a practical tool to realize such metamaterials that can be made out of multiple materials or even conveniently realized by printing a single material with voids within it. However, this latter approach introduces additional constraints that need to be considered, e.g., unit-cell connectivity.
We take elastic 2D metamaterials that exhibit band gaps as an example and discuss the application of interpretable machine learning to capture unit-cell features essential for opening band gaps within specified frequency ranges while also incorporating 3D printing considerations. Unlike conventional ‘black box’ machine-learning algorithms, interpretable machine-learning algorithms yield models that can be easily interpreted and checked. Thus, they offer an effective approach towards obtaining interpretable rules spanning the feasible design space (e.g., different unit-cell shapes and topologies) for complex problems, e.g, multi-classification problems or multi-objective problems involving multi-functional metamaterials.
We take elastic 2D metamaterials that exhibit band gaps as an example and discuss the application of interpretable machine learning to capture unit-cell features essential for opening band gaps within specified frequency ranges while also incorporating 3D printing considerations. Unlike conventional ‘black box’ machine-learning algorithms, interpretable machine-learning algorithms yield models that can be easily interpreted and checked. Thus, they offer an effective approach towards obtaining interpretable rules spanning the feasible design space (e.g., different unit-cell shapes and topologies) for complex problems, e.g, multi-classification problems or multi-objective problems involving multi-functional metamaterials.
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Presenters
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Mary V Bastawrous
Department of Mechanical Engineering and Materials Science, Duke University
Authors
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Mary V Bastawrous
Department of Mechanical Engineering and Materials Science, Duke University
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Zhi Chen
Department of Computer Science, Duke University
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L Catherine Brinson
Department of Mechanical Engineering and Materials Science, Duke University