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Under non-Markovian evolutions, correlations between system and environment could result in not completely positive dynamical maps [8] and this forms the basis of the non-Markovianity measure proposed recently [5].
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Under non-Markovian evolutions, correlations between system and environment could result in not completely positive dynamical maps [8] and this forms the basis of the non-Markovianity measure proposed recently [5].
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Note that in the case of Markovian dynamics, the inequality (10) is obeyed when t and τ are interchanged.
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Note that in the case of Markovian dynamics, the inequality (10) is obeyed when t and τ are interchanged.
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note
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2). In the limit when fidelity (overlap between two states) approaches the value unity, the trace distance vanishes.
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