Advancements in Physics-Informed Neural Networks for Laminated Composites: A Comprehensive Review
  • Khalid, Salman
  • Yazdani, Muhammad Haris
  • Azad, Muhammad Muzammil
  • Elahi, Muhammad Umar
  • Raouf, Izaz
  • ... Kim, Heung Soo
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초록

Physics-Informed Neural Networks (PINNs) integrate physics principles with machine learning, offering innovative solutions for complex modeling challenges. Laminated composites, characterized by their anisotropic behavior, multi-layered structures, and intricate interlayer interactions, pose significant challenges for traditional computational methods. PINNs address these issues by embedding governing physical laws directly into neural network architectures, enabling efficient and accurate modeling. This review provides a comprehensive overview of PINNs applied to laminated composites, highlighting advanced methodologies such as hybrid PINNs, k-space PINNs, Theory-Constrained PINNs, optimal PINNs, and disjointed PINNs. Key applications, including structural health monitoring (SHM), structural analysis, stress-strain and failure analysis, and multi-scale modeling, are explored to illustrate how PINNs optimize material configurations and enhance structural reliability. Additionally, this review examines the challenges associated with deploying PINNs and identifies future directions to further advance their capabilities. By bridging the gap between classical physics-based models and data-driven techniques, this review advances the understanding of PINN methodologies for laminated composites and underscores their transformative role in addressing modeling complexities and solving real-world problems.

키워드

physics-informed neural networkslaminated compositesstructural health monitoringmulti-scale modelingstructural analysiscomposite material optimizationOPTIMIZATIONSIMULATIONDESIGN
제목
Advancements in Physics-Informed Neural Networks for Laminated Composites: A Comprehensive Review
저자
Khalid, SalmanYazdani, Muhammad HarisAzad, Muhammad MuzammilElahi, Muhammad UmarRaouf, IzazKim, Heung Soo
DOI
10.3390/math13010017
발행일
2025-01
유형
Review
저널명
Mathematics
13
1
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