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On the application of PINN-style physics-regularised neural networks to high-temperature creep rupture life prediction

外推法 插值(计算机图形学) 人工神经网络 蠕动 加权 计算机科学 人工智能 新颖性 津贴(工程) 应用数学 常微分方程 微分方程 实验数据 算法 差速器(机械装置) 工作(物理) 偏微分方程 机器学习 瞬态(计算机编程) 差异进化 合成数据 数学优化 忠诚 本构方程 数学
作者
Ondrej Muránsky,Minh Ngoc Tran,W. Payten
出处
期刊:International Journal of Pressure Vessels and Piping [Elsevier BV]
卷期号:219: 105691-105691
标识
DOI:10.1016/j.ijpvp.2025.105691
摘要

This study explores the potential of physics-informed neural networks (PINNs) to improve long-term creep life predictions for 2.25Cr-1Mo (Grade 22) steel using only short-term experimental data. Three modelling approaches were evaluated: a purely physics-based semi-empirical model based on the Stress-Modified Ductility Exhaustion (SMDE) formulation, a purely data-driven neural network (NNN), and a family of PINN models combining empirical learning with physics-based regularisation via a dual-loss approach. Model performance was assessed in both interpolation (within the short-term training domain) and extrapolation (on unseen long-term data). The SMDE model served as a reliable physics-based baseline, exhibiting stable interpolation and extrapolation behaviour. In contrast, the NNN model overfitted the short-term data and failed to generalise to long-term conditions. Through systematic exploration of physics–data weighting, two PINN configurations with physics weighting of 0.70 and 0.75 were identified as optimal, based solely on interpolation performance. These models subsequently outperformed both the SMDE and NNN baselines in extrapolation, demonstrating stable, conservative predictions beyond the training range. It should be noted, however, that unlike classical PINNs that embed partial differential equation (PDE) or ordinary differential equation (ODE) residuals via automatic differentiation, the present framework employs the semi-empirical SMDE creep damage formulation as a constitutive physics-based model. We therefore describe it as a PINN-style, physics-regularised neural network, which balances empirical fidelity with mechanistic regularisation. The novelty of this work lies in applying such a PINN-style dual-loss framework to creep rupture life prediction for the first time, integrating a mechanistic creep damage model directly into neural network training, and demonstrating improved extrapolation capability when only short-term data are available. These findings highlight the value of the PINN framework in enhancing model generalisation when only limited experimental data are available, particularly in contexts where physical mechanisms are well understood. • A SMDE-regularised PINN-style model predicts long-term creep life from short-term test data. • The framework outperforms both the physics-only SMDE model and data-driven networks. • It enables stable and conservative extrapolation beyond the short-term training domain. • The approach integrates mechanistic creep modelling with neural network learning. • The method provides a transparent tool for creep assessment in data-limited settings.

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