Aug 2026· Applied Sciences· Vol 16, pp. 7677· 2 citations· 36 references
TL;DR
A two-dimensional axisymmetric physics-informed neural network model integrating thermomechanical behavior, phase transition, and deformation was developed, offering a novel framework for multi-field reconstruction and frost heave prediction in subgrade materials under conditions of limited observational data.
Abstract
To address the complexities associated with highly nonlinear phase transitions in subbase materials subjected to unidirectional freezing—where direct observation of internal states is challenging—and the limitations of conventional numerical methods in concurrently reconstructing multiphysical fields from sparse experimental data, this study investigates saturated subbase materials from the Dashixia Project. Laboratory freezing experiments were performed, and a two-dimensional axisymmetric physics-informed neural network (PINN) model integrating thermomechanical behavior, phase transition, and deformation was developed. The model incorporated the heat conduction equation (accounting for latent heat), the freezing fraction relaxation equation, and the effective deformation equation into the loss function, employing a continuous freezing fraction to represent phase-change phenomena. Additionally, constraints on the average displacement of the top surface, enhanced sampling near the freezing front, and a dynamic weighting strategy were introduced to improve model performance. This approach enabled the simultaneous prediction of temperature, freezing fraction, and displacement fields. The model achieved a temperature prediction root mean square error (RMSE) of 4.112 °C with an R2 of 0.600, and a top-surface displacement prediction RMSE of 0.0051 with an R2 of 0.993. Observations indicated that the freezing front predominantly progressed from the top downward, while the displacement field exhibited a partitioned pattern characterized by negative displacement in the lower region and positive displacement in the upper region. The proposed methodology offers a novel framework for multi-field reconstruction and frost heave prediction in subgrade materials under conditions of limited observational data.
A physics-informed neural network (PINN) framework is developed, in which the loss function consists of MD-data penalty and partial difference equation (PDE) constraints, which provides an effective methodology for multiscale bridging between atomistic and continuum descriptions for perovskite ferroelectric materials.
Xue-Jian Wang, Frank Wendler, Hikaru Auzuma et al.· npj Computational Materials· 1 citation
A physics-guided conditional neural surrogate is developed for the transient thermal,
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ary condition is governed by a heat-transfer-coefficient (HTC) field h(T,z) whose boiling peaks vary
along the axial coordinate. A family...
I. Felde, Norbert Annuš, Shi Wei· Eurasian journal of mathemat...· 0 citations
Additive friction stir deposition (AFSD) involves strongly coupled thermal and material-flow fields generated by frictional heating, severe plastic deformation, and tool-imposed boundary conditions. High-fidelity finite-volume methods (FVMs) can resolve these coupled fields accurately, but their computational cost limi...
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The analysis shows that PINNs are well suited to physics-constrained simulation and parameter inversion from sparse data but are limited by training instability and loss imbalance, and NOs enable rapid repeated forward predictions but depend strongly on representative training data and may perform poorly under out-of-d...
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Plasolver, a physics-informed neural operator framework that combines the efficiency of operator learning with the accuracy and robustness of classical numerical solvers, provides an efficient, accurate, and discretization-invariant computational framework for nonlinear, path-dependent elastoplastic problems.
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