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Quantum position verification in one shot: parallel repetition of the $f$-BB84 and $f$-routing protocols
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abstract
Quantum position verification (QPV) aims to verify an untrusted prover's location by timing communication with them. To reduce uncertainty, it is desirable for this verification to occur in a single round. However, previous protocols achieving one-round secure QPV had critical drawbacks: attackers pre-sharing an EPR pair per qubit could perfectly break them, and their security depended on quantum information traveling at the speed of light in vacuum, a major experimental challenge in quantum networks. In this work, we prove that a single round of interaction suffices for secure position verification while overcoming these limitations. We show that security for a one-round protocol can rely only on the size of the classical information rather than quantum resources, making implementation more feasible, even with a qubit error tolerance of up to 3.6%, which is experimentally achievable with current technology -- and showing that the timing constraints have to apply only to classical communication. In short, we establish parallel repetition of the $f$-BB84 and $f$-routing QPV protocols. As a consequence of our techniques, we also demonstrate an order-of-magnitude improvement in the error tolerance for the sequential repetition version of these protocols, compared to the previous bounds of Nature Physics 18, 623-626 (2022).
Forward citations
Cited by 3 Pith papers
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Parallel Repetition in the Two-Player Quantum Cloning Game
Two copies of the quantum cloning game have value strictly between (5+√17)/16 and (11+√65)/32, so the naive (3/4)² bound is beaten and strong parallel repetition fails.
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A complexity theory for non-local quantum computation
f-route, f-measure and CDQS are equivalent under O(1) overhead reductions, so known upper and lower bounds for each transfer to the other two.
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Efficient Multi-basis Quantum Position Verification Secure against Generalized Adversaries
A composed QKD plus quantum position verification protocol authenticates parties by location, with a generalized adversary analysis and a new multi-basis QPV scheme.
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