Maximum information states for coherent scattering measurements
Dorian Bouchet, Stefan Rotter, Allard P. Mosk

TL;DR
This paper introduces a method to identify optimal coherent light states for maximum measurement precision in complex scattering systems, demonstrating significant experimental improvements over unoptimized states.
Contribution
The authors develop a general approach to find the optimal coherent states for any parameter estimation in complex systems, based on the Fisher information eigenstates.
Findings
Maximum information states are eigenstates of a Fisher information operator.
Experimentally, these states improve phase and position measurement precision by an order of magnitude.
The approach sets a new benchmark for precision in complex scattering systems.
Abstract
The use of coherent light for precision measurements has been a key driving force for numerous research directions, ranging from biomedical optics to semiconductor manufacturing. Recent work demonstrates that the precision of such measurements can be significantly improved by tailoring the spatial profile of light fields used for estimating an observable system parameter. These advances naturally raise the intriguing question of which states of light can provide the ultimate measurement precision. Here, we introduce a general approach to determine the optimal coherent states of light for estimating any given parameter, regardless of the complexity of the system. Our analysis reveals that the light fields delivering the ultimate measurement precision are eigenstates of a Hermitian operator which quantifies the Fisher information based on the system's scattering matrix. To illustrate this…
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Taxonomy
TopicsRandom lasers and scattering media · Sparse and Compressive Sensing Techniques · Microwave Imaging and Scattering Analysis
