Simulation-Driven Deep Transfer Learning Framework for Data-Efficient Prediction of Physical Experiments

Soo Kun Lim

doi:10.3390/math13233884

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Simulation-Driven Deep Transfer Learning Framework for Data-Efficient Prediction of Physical Experiments

2025-12-04

Soo Kun Lim

Han-Bok Seo

Seung-Yop Lee *

DOI：10.3390/math13233884

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Abstract

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Transfer learning, which utilizes extensive simulation data to overcome the limitations of scarce and expensive experimental data, has emerged as a powerful approach for predictive modeling in various physical domains. This study presents a comprehensive framework to improve the predictive performance of transfer learning, focusing on quasi-zero stiffness (QZS) systems with limited experimental datasets. The proposed framework systematically examines the interplay among three critical factors in the target domain: data augmentation, layer-freezing configurations, and neural network architecture. Simulation-driven synthetic data are generated to capture dynamic features not represented in the sparse experimental data. The optimal transfer depth is explored by evaluating different scenarios of selective layer freezing and fine-tuning. Results show that partial transfer strategies outperform both full-transfer and non-transfer approaches, leading to more stable and accurate predictions. To investigate hierarchical transfer, both symmetric and asymmetric network architectures are designed, embedding physically meaningful representations from simulations into the deeper layers of the target model. Furthermore, an attention mechanism is integrated to emphasize material-specific characteristics. Building on these components, the proposed simulation-driven framework predicts the full force-displacement responses of QZS systems using only 12 experimental samples. Through a systematic comparison of three datasets (direct transfer, linear correction, FEM-based correction), three network architectures, and seven layer-freezing scenarios, the framework achieves a best test performance of R2 = 0.978 and MAE = 0.34 Newtons.

Keywords:

transfer learning

deep learning

neural networks

quasi-zero stiffness

sim-to-real

domain gap