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Simulation of microstructures and machine learning

Authors :
Schladitz, Katja
Redenbach, Claudia
Barisin, Tin
Jung, Christian
Jeziorski, Natascha
Bosnar, Lovro
Fulir, Juraj
Gospodnetić, Petra
Source :
Continuum Models and Discrete Systems, edited by Fran\c{c}ois Willot, Justin Dirrenberger, Samuel Forest, Dominique Jeulin, Andrej V. Cherkaev, 2024, Springer Cham
Publication Year :
2025

Abstract

Machine learning offers attractive solutions to challenging image processing tasks. Tedious development and parametrization of algorithmic solutions can be replaced by training a convolutional neural network or a random forest with a high potential to generalize. However, machine learning methods rely on huge amounts of representative image data along with a ground truth, usually obtained by manual annotation. Thus, limited availability of training data is a critical bottleneck. We discuss two use cases: optical quality control in industrial production and segmenting crack structures in 3D images of concrete. For optical quality control, all defect types have to be trained but are typically not evenly represented in the training data. Additionally, manual annotation is costly and often inconsistent. It is nearly impossible in the second case: segmentation of crack systems in 3D images of concrete. Synthetic images, generated based on realizations of stochastic geometry models, offer an elegant way out. A wide variety of structure types can be generated. The within structure variation is naturally captured by the stochastic nature of the models and the ground truth is for free. Many new questions arise. In particular, which characteristics of the real image data have to be met to which degree of fidelity.<br />Comment: Preprint of: K. Schladitz, C. Redenbach, T. Barisin, C. Jung, N. Jeziorski, L. Bosnar, J. Fulir, P. Gospodneti\'c: Simulation of Microstructures and Machine Learning, published in Continuum Models and Discrete Systems by F. Willot, J. Dirrenberger, S. Forest, D. Jeulin, A.V. Cherkaev (eds), 2024, Springer Cham. The final version is https://doi.org/10.1007/978-3-031-58665-1

Details

Database :
arXiv
Journal :
Continuum Models and Discrete Systems, edited by Fran\c{c}ois Willot, Justin Dirrenberger, Samuel Forest, Dominique Jeulin, Andrej V. Cherkaev, 2024, Springer Cham
Publication Type :
Report
Accession number :
edsarx.2501.18313
Document Type :
Working Paper
Full Text :
https://doi.org/10.1007/978-3-031-58665-1