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Revisiting PSF models: Unifying framework and high-performance implementation.

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Summary
This summary is machine-generated.

Accurate point-spread function (PSF) models are crucial for localisation microscopy. This study unifies Fourier and Bessel approaches, offering a PyTorch library for efficient PSF computation and comparison.

Keywords:
localisation microscopyopen‐source librarypoint‐spread functionvectorial field propagation

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Area of Science:

  • Optical imaging
  • Computational microscopy
  • Photonic modeling

Background:

  • Accurate point-spread function (PSF) models are essential for advanced imaging techniques like localisation microscopy.
  • Existing models for light propagation in high numerical aperture systems, based on Fourier transforms or Bessel integrals, lack comprehensive comparison.
  • Current software implementations in Java or MATLAB limit integration with modern deep learning frameworks.

Purpose of the Study:

  • To systematically revisit and compare Fourier and Bessel approaches for PSF modeling.
  • To develop a unifying theoretical framework proving the equivalence of these methods.
  • To provide a high-performance, open-source library for efficient PSF computation compatible with deep learning.

Main Methods:

  • Derivation from the Richards-Wolf integral to establish a unifying framework.
  • Mathematical proof of the equivalence between Fourier and Bessel strategies.
  • Development of an open-source library using PyTorch for high-performance computation on CPU/GPU.

Main Results:

  • Demonstrated equivalence between Fourier and Bessel PSF modeling strategies.
  • Introduced correction factors applicable to both approaches.
  • Benchmarked accuracy and computational speed, showing Bessel is optimal for axisymmetric beams and Fourier for general cases.

Conclusions:

  • The developed PyTorch library enables efficient and accurate PSF computation.
  • Provides the first in-depth comparison of existing PSF models.
  • Facilitates integration of PSF modeling into deep learning-based simulation and optimization pipelines.