Surrogate-based multiscale analysis of experiments on thermoplastic composites under off-axis loading

Fuente: arXiv
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Main Authors: Maia, M. A., Rocha, I. B. C. M., Kovačević, D., van der Meer, F. P.
Format: Preprint
Published: 2025
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author Maia, M. A.
Rocha, I. B. C. M.
Kovačević, D.
van der Meer, F. P.
author_facet Maia, M. A.
Rocha, I. B. C. M.
Kovačević, D.
van der Meer, F. P.
contents In this paper, we present a surrogate-based multiscale approach to model constant strain-rate and creep experiments on unidirectional thermoplastic composites under off-axis loading. In previous contributions, these experiments were modeled through a single-scale micromechanical simulation under the assumption of macroscopic homogeneity. Although efficient and accurate in many scenarios, simulations with low-off axis angles showed significant discrepancies with the experiments. It was hypothesized that the mismatch was caused by macroscopic inhomogeneity, which would require a multiscale approach to capture it. However, full-field multiscale simulations remain computationally prohibitive. To address this issue, we replace the micromodel with a Physically Recurrent Neural Network (PRNN), a surrogate model that combines data-driven components with embedded constitutive models to capture history-dependent behavior naturally. The explainability of the latent space of this network is also explored in a transfer learning strategy that requires no re-training. With the surrogate-based simulations, we confirm the hypothesis raised on the inhomogeneity of the macroscopic strain field and gain insights into the influence of adjustment of the experimental setup with oblique end-tabs. Results from the surrogate-based multiscale approach show better agreement with experiments than the single-scale micromechanical approach over a wide range of settings, although with limited accuracy on the creep experiments, where macroscopic test effects were implicitly taken into account in the material properties calibration.
format Preprint
id arxiv_https___arxiv_org_abs_2501_10193
institution arXiv
publishDate 2025
record_format arxiv
spellingShingle Surrogate-based multiscale analysis of experiments on thermoplastic composites under off-axis loading
Maia, M. A.
Rocha, I. B. C. M.
Kovačević, D.
van der Meer, F. P.
Numerical Analysis
Materials Science
Machine Learning
In this paper, we present a surrogate-based multiscale approach to model constant strain-rate and creep experiments on unidirectional thermoplastic composites under off-axis loading. In previous contributions, these experiments were modeled through a single-scale micromechanical simulation under the assumption of macroscopic homogeneity. Although efficient and accurate in many scenarios, simulations with low-off axis angles showed significant discrepancies with the experiments. It was hypothesized that the mismatch was caused by macroscopic inhomogeneity, which would require a multiscale approach to capture it. However, full-field multiscale simulations remain computationally prohibitive. To address this issue, we replace the micromodel with a Physically Recurrent Neural Network (PRNN), a surrogate model that combines data-driven components with embedded constitutive models to capture history-dependent behavior naturally. The explainability of the latent space of this network is also explored in a transfer learning strategy that requires no re-training. With the surrogate-based simulations, we confirm the hypothesis raised on the inhomogeneity of the macroscopic strain field and gain insights into the influence of adjustment of the experimental setup with oblique end-tabs. Results from the surrogate-based multiscale approach show better agreement with experiments than the single-scale micromechanical approach over a wide range of settings, although with limited accuracy on the creep experiments, where macroscopic test effects were implicitly taken into account in the material properties calibration.
title Surrogate-based multiscale analysis of experiments on thermoplastic composites under off-axis loading
topic Numerical Analysis
Materials Science
Machine Learning
url https://arxiv.org/abs/2501.10193