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Three-dimensional reconstruction using variable exponential function regularization for wide-field polarization

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    This study introduces a novel variable exponential function regularization method to improve 3D surface reconstruction for particles. The adaptive approach overcomes local optima and stripe noise, enhancing accuracy in surface topography analysis.

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    Area of Science:

    • Optical Physics and Imaging
    • Computational Science and Engineering

    Background:

    • Diffuse polarization methods enable 3D surface reconstruction using diffuse reflection light polarization.
    • Nonconvex particle surfaces and scanning electron microscope (SEM) stripe noise limit reconstruction accuracy, causing local optima and distorted textures.

    Purpose of the Study:

    • To develop an adaptive 3D reconstruction method addressing nonconvexity and inclination of particle surfaces.
    • To mitigate gradient unintegrability issues arising from specimen skew and undulation.

    Main Methods:

    • Proposed a variable exponential function regularization method to fit particle surface functions.
    • Developed an adaptive 3D reconstruction strategy based on this regularization technique.
    • Validated the method using finite-difference time-domain (FDTD) simulations and experimental imaging.

    Main Results:

    • The variable exponential function regularization effectively handles nonconvex surfaces and inclination.
    • The adaptive method overcomes local optimal solutions common in particle surface reconstruction.
    • Stripe noise from SEM depth images is significantly reduced, preserving surface texture.

    Conclusions:

    • The proposed adaptive 3D reconstruction method enhances accuracy for complex particle surfaces.
    • Variable exponential function regularization provides a robust solution for challenging surface topography reconstruction.
    • The technique demonstrates effectiveness in both simulated and real-world imaging scenarios.