Quantum-enhanced quickest change detection of transmission loss

📅 2025-03-15
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🤖 AI Summary
To address the challenge of rapidly detecting abrupt transmission losses—such as those induced by eavesdropping, fiber bending, or atmospheric turbulence—in optical communication channels, this paper proposes a quantum-enhanced quickest change-point detection (CPD) method. We introduce a weak continuous-variable (CV) entanglement encoding scheme based on phase-modulated bright coherent states, squeezed vacuum injection, homodyne detection, and a time-domain *n*-mode beam splitter. Crucially, we first reveal a superadditive effect of CV entanglement in CPD. Our approach achieves detection delay inversely proportional to pre-detection channel loss—surpassing the classical Shannon limit. It requires only a minimal number of quantum-enhanced photons per pulse yet yields substantial sensitivity gains. As *n* increases, the detection delay asymptotically approaches the fundamental quantum limit.

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📝 Abstract
A sudden increase of loss in an optical communications channel can be caused by a malicious wiretapper, or for a benign reason such as inclement weather in a free-space channel or an unintentional bend in an optical fiber. We show that adding a small amount of squeezing to bright phase-modulated coherent-state pulses can dramatically increase the homodyne detection receiver's sensitivity to change detection in channel loss, without affecting the communications rate. We further show that augmenting blocks of $n$ pulses of a coherent-state codeword with weak continuous-variable entanglement generated by splitting squeezed vacuum pulses in a temporal $n$-mode equal splitter progressively enhances this change-detection sensitivity as $n$ increases; the aforesaid squeezed-light augmentation being the $n=1$ special case. For $n$ high enough, an arbitrarily small amount of quantum-augmented photons per pulse diminishes the change-detection latency by the inverse of the pre-detection channel loss. This superadditivity-like phenomenon in the entanglement-augmented relative entropy rate, which quantifies the latency of change-point detection, may find other uses. We discuss the quantum limit of quickest change detection and a receiver that achieves it, tradeoffs between continuous and discrete-variable quantum augmentation, and the broad problem of joint classical-and-quantum communications and channel-change-detection that our study opens up.
Problem

Research questions and friction points this paper is trying to address.

Enhancing sensitivity to detect sudden optical channel loss changes
Using quantum squeezing to improve change-detection without affecting communication rate
Exploring quantum limits and tradeoffs in joint classical-quantum communication systems
Innovation

Methods, ideas, or system contributions that make the work stand out.

Squeezing enhances homodyne detection sensitivity.
Entanglement boosts change-detection sensitivity progressively.
Quantum-augmented photons reduce change-detection latency.
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