
The protocol’s robustness to realistic device imperfections lowers deployment barriers, accelerating commercial quantum‑secure communications.
Continuous‑variable quantum key distribution (CV‑QKD) has emerged as a promising avenue for quantum‑secure communications, yet its practical adoption has been hampered by the gap between idealized single‑mode security proofs and the multi‑mode reality of commercial laser sources. Real‑world devices generate light across numerous temporal and spatial modes, introducing excess noise and measurement uncertainties that can erode theoretical security guarantees. By foregrounding these continuous‑mode effects, the new analysis aligns the theoretical framework with the operational conditions of fiber‑optic networks, offering a more trustworthy foundation for future quantum infrastructure.
The authors’ two‑way CV‑QKD protocol leverages temporal‑mode decomposition, treating the optical field as a set of orthogonal modes that can be individually calibrated using adaptive shot‑noise units. This granular normalization ensures variance measurements remain accurate across all modes, while a finite‑size statistical treatment—employing the central limit theorem and maximum‑likelihood estimators—produces tighter bounds on key parameters such as transmissivity and excess noise. The resulting secret‑key rate formula, K = βI_AB − χ_E, reflects realistic signal counts and delivers a measurable performance edge over conventional one‑way schemes.
From a business perspective, the protocol’s ability to tolerate roughly three times higher excess noise and extend secure distances by about a quarter translates into lower hardware specifications and reduced operational costs for quantum network operators. This robustness eases integration with existing telecom infrastructure, shortening the path to commercial rollout. Future work that expands the model to diverse modulation formats and broader detector bandwidths could further enhance scalability, positioning two‑way CV‑QKD as a cornerstone technology for the emerging quantum internet.
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