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This research establishes a critical benchmarking framework for temporal quantum correlations, demonstrating that classical finite state generators can violate Tsirelson bounds in sequential measurements while quantum systems excel under time-delayed scrambling operations. The findings provide a definitive method to distinguish between classical and quantum stochastic processes, identifying specific resources valuable for future quantum technology applications.
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Comparing quantum and classical finite state generators

arXiv2 min de cititArticolul și perspectiva sunt în engleză.

arXiv:2604.10315v2 Announce Type: replace Abstract: Bell-CHSH-like inequalities have been very successful in benchmarking {\it spatial} quantum correlations. However, as this paper illustrates, they are in general not sufficient for benchmarking {\it temporal} quantum correlations. To show this, we parametrise classical and quantum stochastic finite state generators based on a single bit and a single qubit, respectively, and compare the temporal correlations of their output sequences using a Bell-CHSH-like inequality. We find that for sequential measurements by two observers, Alice and Bob, classical machines can exceed the Tsirelson bound of $2\sqrt{2}$, due to their fundamental structure. However, when we consider a time delay between consecutive measurements, we find examples where the quantum machines outperform their classical counterparts by maintaining correlations longer under generally scrambling operations. Our result can be used to distinguish quantum from classical processes and to identify novel resources for quantum technology applications.

Abstract:Bell-CHSH-like inequalities have been very successful in benchmarking {\it spatial} quantum correlations. However, as this paper illustrates, they are in general not sufficient for benchmarking {\it temporal} quantum correlations. To show this, we parametrise classical and quantum stochastic finite state generators based on a single bit and a single qubit, respectively, and compare the temporal correlations of their output sequences using a Bell-CHSH-like inequality. We find that for sequential measurements by two observers, Alice and Bob, classical machines can exceed the Tsirelson bound of $2\sqrt{2}$, due to their fundamental structure. However, when we consider a time delay between consecutive measurements, we find examples where the quantum machines outperform their classical counterparts by maintaining correlations longer under generally scrambling operations. Our result can be used to distinguish quantum from classical processes and to identify novel resources for quantum technology applications.

arXiv:2604.10315 [quant-ph]

(or arXiv:2604.10315v2 [quant-ph] for this version)

https://doi.org/10.48550/arXiv.2604.10315 Focus to learn more arXiv-issued DOI via DataCite

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