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This research establishes a class of quantum measurement protocols where post-selected conditional averages remain invariant under finite probe strength, challenging the conventional requirement for vanishing coupling to access weak values. By analyzing the interplay between probe interactions and ancillary apparatuses, the study provides new theoretical conditions for extracting weak values without relying on the standard weak limit approximation. These findings advance fundamental quantum measurement theory by demonstrating that weak coupling is sufficient but not strictly necessary for obtaining real-part weak values in specific post-selection scenarios.
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Weak Values Beyond the Weak Limit: Measurement-Strength Invariance Under Post-Selection

arXiv2 min de cititArticolul și perspectiva sunt în engleză.

arXiv:2609.22976v1 Announce Type: new Abstract: Weak values are conventionally extracted in the limit of vanishing measurement strength. At finite strength, the corresponding post-selected conditional averages generally acquire nonlinear corrections and need not retain their weak value interpretation. Here we identify a class of measurement protocols for which this expectation fails: the conditional value reconstructed from the measuring probe is exactly independent of the probe strength and therefore coincides with the real part of the weak value. We first analyze this phenomenon in the measurement--disturbance protocol introduced by Lund and Wiseman. We then establish conditions under which this invariance persists, showing that it is determined by the interplay between the probe interaction, a subsequent measurement interaction with an ancillary apparatus, and the final post-selection. These results demonstrate that weak coupling, although generally sufficient for accessing weak values, is not always necessary.

Abstract:Weak values are conventionally extracted in the limit of vanishing measurement strength. At finite strength, the corresponding post-selected conditional averages generally acquire nonlinear corrections and need not retain their weak value interpretation. Here we identify a class of measurement protocols for which this expectation fails: the conditional value reconstructed from the measuring probe is exactly independent of the probe strength and therefore coincides with the real part of the weak value. We first analyze this phenomenon in the measurement--disturbance protocol introduced by Lund and Wiseman. We then establish conditions under which this invariance persists, showing that it is determined by the interplay between the probe interaction, a subsequent measurement interaction with an ancillary apparatus, and the final post-selection. These results demonstrate that weak coupling, although generally sufficient for accessing weak values, is not always necessary.

arXiv:2609.22976 [quant-ph]

(or arXiv:2609.22976v1 [quant-ph] for this version)

https://doi.org/10.48550/arXiv.2609.22976 Focus to learn more arXiv-issued DOI via DataCite (pending registration)

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