Phase tracking for sub-shot-noise-limited receivers

TL;DR

This paper demonstrates a phase-tracking method for non-Gaussian receivers that corrects time-varying phase noise in real-time, enabling surpassing the quantum noise limit in practical communication channels.

Contribution

It introduces a novel phase-tracking technique that allows non-Gaussian receivers to operate beyond the QNL in realistic, noisy channels without needing phase reference signals.

Findings

Achieved real-time phase correction using data from non-Gaussian measurements.

Enabled non-Gaussian receivers to surpass the quantum noise limit.

Improved robustness and practicality of quantum communication receivers.

Abstract

Non-conventional receivers for phase-coherent states based on non-Gaussian measurements such as photon counting surpass the sensitivity limits of shot-noise-limited coherent receivers, the quantum noise limit (QNL). These non-Gaussian receivers can have a significant impact in future coherent communication technologies. However, random phase changes in realistic communication channels, such as optical fibers, present serious challenges for extracting the information encoded in coherent states. While there are methods for correcting random phase noise with conventional heterodyne detection, phase-tracking for non-Gaussian receivers surpassing the QNL is still an open problem. Here we demonstrate phase tracking for non-Gaussian receivers to correct for time-varying phase noise while allowing for decoding beyond the QNL. The phase-tracking method performs real-time parameter estimation and correction of phase drifts using the data from the non-Gaussian discrimination measurement, without relying on phase reference pilot fields. This method enables non-Gaussian receivers to achieve higher sensitivities and rates of information transfer than ideal coherent receivers in realistic channels with time-varying phase noise. This demonstration makes sub-QNL receivers a more robust, feasible, and practical quantum technology for classical and quantum communications.