Intensity Correlation Imaging and Nonnegative Dynamic Systems

This work is a supplement to the author’s sequence of three papers featured in Applied Optics and listed in the Reference section. The main contribution of the author’s algorithm was the survey of the stochastic search algorithm required to determine the true noise-free image via the Brown-Twiss effect with enormously small integration times. A key element in the algorithm was the introduction of initial conditions where the values of the intensity pixels are assumed to be mutually statistically independent and uniformly distributed over the range [0, δ] where δ there is a (very small) positive constant. This algorithm performed quite well, but the small initial conditions are unnecessary, as well as other complications that should be simplified. Here we streamline the algorithm in the form of a discrete-time dynamic system and explore the alternate features and benefits of compartmental nonnegative dynamic systems.

Authors

Publication Details

Journal
Annals of computational physics and material science.
Published
2025-04-03
DOI
https://doi.org/10.33140/acpms.02.01.03
Primary Topic
Atomic and Subatomic Physics Research
Type
article
Field-Weighted Citation Impact
0.00
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article

Intensity Correlation Imaging and Nonnegative Dynamic Systems

David C. Hyland
Annals of computational physics and material science.
Atomic and Subatomic Physics Research
article

Intensity Correlation Imaging and Nonnegative Dynamic Systems

David C. Hyland
article en

Abstract

This work is a supplement to the author’s sequence of three papers featured in Applied Optics and listed in the Reference section. The main contribution of the author’s algorithm was the survey of the stochastic search algorithm required to determine the true noise-free image via the Brown-Twiss effect with enormously small integration times. A key element in the algorithm was the introduction of initial conditions where the values of the intensity pixels are assumed to be mutually statistically independent and uniformly distributed over the range [0, δ] where δ there is a (very small) positive constant. This algorithm performed quite well, but the small initial conditions are unnecessary, as well as other complications that should be simplified. Here we streamline the algorithm in the form of a discrete-time dynamic system and explore the alternate features and benefits of compartmental nonnegative dynamic systems.

Annals of computational physics and material science.Vol. 2(1)
Openalex Percentile: Top 91%
Atomic and Subatomic Physics Research
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