4.5 Article

Optimal Data-Generation Strategy for Machine Learning Yield Functions in Anisotropic Plasticity

Journal

FRONTIERS IN MATERIALS
Volume 9, Issue -, Pages -

Publisher

FRONTIERS MEDIA SA
DOI: 10.3389/fmats.2022.868248

Keywords

plasticity; data-driven methods; machine learning; data generation; uniform distribution; hypersphere; homogenization

Funding

  1. Deutsche Forschungsgemeinschaft (DFG, German Research Foundation) [190389738-TRR 103]

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Trained machine learning algorithms can be used as efficient surrogate models for complex material behavior. This study investigates how to establish an optimal data-generation strategy to train machine learning yield functions with the least effort. It is shown that even for materials with significant plastic anisotropy, as few as 300 data points are sufficient to successfully train the machine learning yield function.
Trained machine learning (ML) algorithms can serve as numerically efficient surrogate models of sophisticated but numerically expensive constitutive models of material behavior. In the field of plasticity, ML yield functions have been proposed that serve as the basis of a constitutive model for plastic material behavior. If the training data for such ML flow rules is gained by micromechanical models, the training procedure can be considered as a homogenization method that captures essential information of microstructure-property relationships of a given material. However, generating training data with micromechanical methods, as for example, the crystal plasticity finite element method, is a numerically challenging task. Hence, in this work, it is investigated how an optimal data-generation strategy for the training of a ML model can be established that produces reliable and accurate ML yield functions with the least possible effort. It is shown that even for materials with a significant plastic anisotropy, as polycrystals with a pronounced Goss texture, 300 data points representing the yield locus of the material in stress space, are sufficient to train the ML yield function successfully. Furthermore, it is demonstrated how data-oriented flow rules can be used in standard finite element analysis.

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