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Develops a machine learning workflow for interpreting deformation patterns in molecular dynamics, suggesting enhanced analysis efficiency.
Molecular dynamics (MD) simulations are widely used to study tribological deformation at the atomic scale, but translating the resulting high-dimensional data into interpretable deformation pattern maps remains a largely manual and resource-intensive task. In this work, we present a data-driven workflow that aims to automate this process using unsupervised and supervised machine learning techniques. Grain-orientation-colored tomographic images from CuNi alloy simulations were first compressed into a 32-dimensional representation using an autoencoder, demonstrating that microstructural features can be retained under strong dimensionality reduction. The predictive model was trained independently using a dual-branch CNN–MLP architecture that combines image data with simulation metadata to classify dominant deformation patterns (transient and final states). The model achieves >95% accuracy on spatially independent validation data. To assess generalization, entire simulations were excluded from training, yielding 100% final-state accuracy, as these conditions lie distant from regime boundaries. Evaluation on an artificial pressure–composition grid results in 87% accuracy, with misclassifications concentrated near regime boundaries. For transient states, the model achieves 68% accuracy on unseen simulations, increasing to >92% when accounting for physically plausible misclassifications between adjacent regimes. A comparison with an image-only ResNet-50 model (∼70% accuracy on spatially independent data, ∼50% on unseen simulations) highlights the importance of integrating metadata. These results demonstrate that tribological deformation mechanisms can be automatically identified from microstructural data. This work provides a proof of concept for data-driven construction of deformation maps and represents a step toward predictive frameworks that may reduce reliance on large-scale MD simulations.
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Ehrich et al. (2026) studied this question.
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