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- W3043339303 abstract "We derive geometrical bounds on the irreversibility in both quantum and classical Markovian open systems that satisfy the detailed balance condition. Using information geometry, we prove that irreversible entropy production is bounded from below by a modified Wasserstein distance between the initial and final states, thus strengthening the Clausius inequality in the reversible-Markov case. The modified metric can be regarded as a discrete-state generalization of the Wasserstein metric, which has been used to bound dissipation in continuous-state Langevin systems. Notably, the derived bounds can be interpreted as the quantum and classical speed limits, implying that the associated entropy production constrains the minimum time of transforming a system state. We illustrate the results on several systems and show that a tighter bound than the Carnot bound for the efficiency of quantum heat engines can be obtained." @default.
- W3043339303 created "2020-07-23" @default.
- W3043339303 creator A5033490287 @default.
- W3043339303 creator A5046323117 @default.
- W3043339303 date "2021-01-04" @default.
- W3043339303 modified "2023-10-14" @default.
- W3043339303 title "Geometrical Bounds of the Irreversibility in Markovian Systems" @default.
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- W3043339303 doi "https://doi.org/10.1103/physrevlett.126.010601" @default.
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