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• W3105360802 abstract "The use of the adiabatic approximation in practical applications, as in adiabatic quantum computation, demands an assessment of the errors made in finite-time evolutions. Aiming at such scenarios, we derive bounds relating error and evolution time in the adiabatic approximation that go beyond typical scaling relations. Using the Adiabatic Perturbation Theory, we obtain leading-order expressions valid for long evolution time $T$, while explicitly determining the shortest time $T$ and the largest error $varepsilon$ for which they are valid. In this validity regime, we can make clear and precise statements about the evolution time needed to reach a given error and vice-versa. As an example of practical importance, we apply these results to the adiabatic search, and obtain for the first time an error-run-time trade-off relation that fully reproduces the discrete-Grover-search scaling. We also pioneer the obtention of tight numerical values for $varepsilon$ and $T$ under the error-reducing strategy ``boundary cancelation''." @default.
• W3105360802 created "2020-11-23" @default.
• W3105360802 creator A5023630421 @default.
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• W3105360802 date "2020-04-01" @default.
• W3105360802 modified "2023-09-24" @default.
• W3105360802 title "Error-run-time trade-off in the adiabatic approximation beyond scaling relations" @default.
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• W3105360802 doi "https://doi.org/10.1016/j.aop.2020.168172" @default.
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