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    Nonlinear ray tracing reveals similar results for thin and ideal lenses with monochromatic aberrations. This advanced optical analysis method offers new insights into complex lens behavior and aberration modeling.

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    Area of Science:

    • Optics and Photonics
    • Computational Physics
    • Optical Engineering

    Background:

    • Monochromatic aberrations in lenses distort optical performance.
    • Previous work established a flux tracing algorithm for optical analysis.
    • Modeling lens aberrations requires distinct numerical approaches for thin and ideal lenses.

    Purpose of the Study:

    • To examine nonlinear rays passing through a lens focus with monochromatic aberrations.
    • To compare aberration modeling in thin and ideal lens numerical propagation algorithms.
    • To explore the relationship between classical wavefront aberration theory and nonlinear tracing.

    Main Methods:

    • Utilized a previously developed flux tracing algorithm.
    • Modeled lens aberrations using Zernike polynomials for spherical, defocus, comatic, astigmatism, trefoil, and quadrafoil aberrations.
    • Applied additive phase terms to transmission functions (thin lens) and pupil functions (ideal lens) to simulate aberrations.

    Main Results:

    • Remarkably similar results were obtained for both thin and ideal lens aberration modeling despite differing methods.
    • Nonlinear ray tracing successfully modeled various monochromatic aberrations.
    • Demonstrated the potential of nonlinear ray tracing for analyzing complex optical systems.

    Conclusions:

    • Nonlinear ray tracing provides valuable insights into optical phenomena, particularly lens aberrations.
    • The study highlights the robustness and applicability of the flux tracing algorithm across different lens models.
    • Confirms the utility of Zernike polynomials in modeling a wide range of monochromatic aberrations.