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Diffraction tomography can be simplified by applying the algorithm directly to measured signals, eliminating the need to subtract the incident field. This approach improves accuracy and efficiency in quantitative reconstructions.

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Area of Science:

  • Physics
  • Applied Mathematics
  • Imaging Science

Background:

  • Diffraction tomography is crucial for high-resolution quantitative reconstructions.
  • A key challenge is the subtraction of the incident field, which is often unmeasurable and requires estimation, leading to errors.

Purpose of the Study:

  • To demonstrate that subtracting the incident field is unnecessary for certain widely used diffraction tomography formulations.
  • To show that the algorithm can be directly applied to measured signals, simplifying the process and reducing errors.

Main Methods:

  • Theoretical derivation showing the incident field vanishes under far-field conditions.
  • Practical demonstrations and tests with subsampled arrays.
  • Analysis of performance with correlated and uncorrelated errors.

Main Results:

  • The incident field has a negligible effect on the final reconstruction.
  • Aliasing artifacts can occur with subsampled arrays but are removable with filtering.
  • Various array configurations were tested, showing no significant effect from the incident field.

Conclusions:

  • Diffraction tomography can be applied directly to measured signals, bypassing the problematic incident field subtraction.
  • This simplification enhances the robustness and applicability of diffraction tomography in various fields.