Quantum Protocols for Time Synchronisation and Distribution: A Critical Assessment

TL;DR

This paper critically reviews quantum time synchronisation protocols, compares them with classical methods, and discusses their practical limitations and potential applications in various fields.

Contribution

It provides a comprehensive assessment of quantum time synchronisation approaches, highlighting the gap between theory and experiment and identifying key practical bottlenecks.

Findings

Quantum protocols currently achieve synchronisation uncertainty of 2.46 ps.

Quantum time transfer is the main bottleneck, not clock performance.

Quantum methods are unlikely to replace classical ones in most applications soon.

Abstract

Precise time synchronisation underpins critical infrastructure from telecommunications and financial markets to power grids and scientific metrology. Several families of quantum protocols have been proposed and demonstrated for clock synchronisation and time distribution, exploiting entangled photon pairs, quantum key distribution (QKD) correlations, Hong-Ou-Mandel interference, and entangled clock networks. We critically assess these approaches, reviewing the main quantum time synchronisation (QTS) protocol families, quantifying the gap between theory and experiment, and identifying practical bottlenecks in sources, detectors, and channels. We survey the classical timing landscape from Network Time Protocol (NTP) and GPS to laboratory-grade optical frequency transfer, and compare quantum and classical methods at equivalent maturity. We examine use cases including financial trading, power grids, telecommunications, scientific metrology, and military applications, evaluating whether quantum timing offers a realistic advantage. We show that time transfer, not clock performance, is now the bottleneck for distributed optical timekeeping: the best demonstrated synchronisation uncertainty (2.46~ps) falls two to three orders of magnitude short of what optical clocks with fractional frequency uncertainties of $10^{-18}$--$10^{-19}$ require. Our assessment is that quantum time synchronisation will not replace classical methods for most applications in the near-to-medium future. Its near-term value lies in physical-layer security against timing manipulation and integration with quantum communication networks, while closing the synchronisation gap for scientific metrology remains the most critical open challenge.