Entropic Reciprocity in Time-Reversed Young Interferometry

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1. Verfasser: Wen, Jianming
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Veröffentlicht: 2026
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author Wen, Jianming
author_facet Wen, Jianming
contents We show that time-reversed Young interferometry reorganizes, rather than reverses, optical entropy. A fixed detector conditions the reciprocal source--detector Green function and produces a source-label probability distribution. Marginal entropies in the standard and time-reversed geometries are generally unequal; the reciprocal invariant is instead the mutual information between source and detector coordinates. Near a destructive response, the conditioned source-label entropy can decrease while Fisher information for small phase, tilt, or defocus perturbations increases. The result identifies time-reversed Young interferometry as a source-space information processor with no analogue in ordinary detector-plane fringe readout.
format Preprint
id arxiv_https___arxiv_org_abs_2605_01052
institution arXiv
publishDate 2026
record_format arxiv
spellingShingle Entropic Reciprocity in Time-Reversed Young Interferometry
Wen, Jianming
Quantum Physics
Statistics Theory
Data Analysis, Statistics and Probability
Optics
We show that time-reversed Young interferometry reorganizes, rather than reverses, optical entropy. A fixed detector conditions the reciprocal source--detector Green function and produces a source-label probability distribution. Marginal entropies in the standard and time-reversed geometries are generally unequal; the reciprocal invariant is instead the mutual information between source and detector coordinates. Near a destructive response, the conditioned source-label entropy can decrease while Fisher information for small phase, tilt, or defocus perturbations increases. The result identifies time-reversed Young interferometry as a source-space information processor with no analogue in ordinary detector-plane fringe readout.
title Entropic Reciprocity in Time-Reversed Young Interferometry
topic Quantum Physics
Statistics Theory
Data Analysis, Statistics and Probability
Optics
url https://arxiv.org/abs/2605.01052