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PH-Net: Parallelepiped Microstructure Homogenization via 3D Convolutional Neural Networks

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Academic paper
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Academic Paper attributes

arXiv ID
2201.096720
arXiv Classification
Physics
Physics
0
Publication URL
arxiv.org/pdf/2201.0...72.pdf0
Publisher
ArXiv
ArXiv
0
DOI
doi.org/10.48550/ar...01.096720
Paid/Free
Free0
Academic Discipline
Computer science
Computer science
0
Condensed matter physics
Condensed matter physics
0
Physics
Physics
0
Materials science
Materials science
0
Computer graphics
Computer graphics
0
Submission Date
January 18, 2022
0
June 22, 2022
0
Author Names
Jikai Liu0
Lingxin Cao0
Lin Lu0
Hao Peng0
Jingcheng Huang0
An Liu0
Paper abstract

Microstructures are attracting academic and industrial interests with the rapid development of additive manufacturing. The numerical homogenization method has been well studied for analyzing mechanical behaviors of microstructures; however, it is too time-consuming to be applied to online computing or applications requiring high-frequency calling, e.g., topology optimization. Data-driven homogenization methods emerge as a more efficient choice but limit the microstructures into a cubic shape, which are infeasible to the periodic microstructures with a more general shape, e.g., parallelepiped. This paper introduces a fine-designed 3D convolutional neural network (CNN) for fast homogenization of parallel-shaped microstructures, named PH-Net. Superior to existing data-driven methods, PH-Net predicts the local displacements of microstructures under specified macroscope strains instead of direct homogeneous material, motivating us to present a label-free loss function based on minimal potential energy. For dataset construction, we introduce a shape-material transformation and voxel-material tensor to encode microstructure type,base material and boundary shape together as the input of PH-Net, such that it is CNN-friendly and enhances PH-Net on generalization in terms of microstructure type, base material, and boundary shape. PH-Net predicts homogenized properties with hundreds of acceleration compared to the numerical homogenization method and even supports online computing. Moreover, it does not require a labeled dataset and thus is much faster than current deep learning methods in training processing. Benefiting from predicting local displacement, PH-Net provides both homogeneous material properties and microscopic mechanical properties, e.g., strain and stress distribution, yield strength, etc. We design a group of physical experiments and verify the prediction accuracy of PH-Net.

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