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    A novel self-supervised deep learning forward solver accelerates electromagnetic inverse problem solutions. This physics-guided neural network significantly improves accuracy and efficiency, overcoming training bottlenecks for practical applications.

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    Area of Science:

    • Computational electromagnetics
    • Deep learning applications
    • Physics-informed machine learning

    Background:

    • Deep neural networks offer faster solutions for electromagnetic inverse problems but require physics frameworks for accuracy.
    • Current physics-guided deep learning solvers face training bottlenecks due to reliance on computationally intensive forward solvers.
    • Ensuring physically correct results necessitates robust forward solvers within the deep learning training loop.

    Purpose of the Study:

    • To develop a fast and accurate self-supervised deep learning forward solver for electromagnetic problems.
    • To overcome the efficiency limitations of existing physics-guided deep learning inverse solvers.
    • To enable reliable and practical deep learning-based solutions for inverse electromagnetic problems.

    Main Methods:

    • A physics-based framework dividing the domain into interior (scatterers) and exterior (background) regions.
    • A hybrid loss function combining Maxwell's curl equation and integral equation with Green's function.
    • Self-supervised learning guiding the neural network to generate accurate scattered fields.

    Main Results:

    • The solver achieves high global and local accuracy, verified on random and realistic models.
    • Over 95% of test cases show <0.15 root-mean-square error in scattered field and dielectric properties.
    • The method demonstrates a 97% speedup compared to conventional solvers, outperforming recent deep learning approaches.

    Conclusions:

    • The presented self-supervised deep learning forward solver is accurate, efficient, and generalizable.
    • This approach effectively addresses the training bottleneck in physics-guided deep learning for inverse problems.
    • The developed solver facilitates the creation of more reliable and practical deep learning-based inverse solvers.