2011
DOI: 10.1103/physreva.83.042321
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Continuous-variable quantum key distribution in non-Markovian channels

Abstract: We address continuous-variable quantum key distribution (QKD) in non-Markovian lossy channels and show how the non-Markovian features may be exploited to enhance security and/or to detect the presence and the position of an eavesdropper along the transmission line. In particular, we suggest a coherent-state QKD protocol which is secure against Gaussian individual attacks based on optimal 1 → 2 asymmetric cloning machines for arbitrarily low values of the overall transmission line. The scheme relies on specific… Show more

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Cited by 150 publications
(135 citation statements)
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“…[10]) to the system, a fact which has interesting ramifications from the perspective of quantum information theory [11]. For example, non-Markovian processes have been shown to preserve entanglement [12] in many-body [13] and biomolecular [14] systems, and have been exploited in quantum key distribution [15], enhancing precision in quantum metrology [16], and implementing certain quantum information protocols [17,18]. Non-Markovianity also plays a detrimental role in quantum Darwinism, thus impeding the emergence of classical objectivity from a quantum world [19].…”
Section: Introductionmentioning
confidence: 99%
“…[10]) to the system, a fact which has interesting ramifications from the perspective of quantum information theory [11]. For example, non-Markovian processes have been shown to preserve entanglement [12] in many-body [13] and biomolecular [14] systems, and have been exploited in quantum key distribution [15], enhancing precision in quantum metrology [16], and implementing certain quantum information protocols [17,18]. Non-Markovianity also plays a detrimental role in quantum Darwinism, thus impeding the emergence of classical objectivity from a quantum world [19].…”
Section: Introductionmentioning
confidence: 99%
“…We start the analysis evaluating the non-Markovianity of the channel for coherent states and squeezed states. These results are shown in Fig.1, where we plot for both classes the non-Markovianity evaluated at first order, together with the exact numerical solution obtained by maximizing (14) using the full solution (10). The coherent states maximization has been carried out over all the parameters involved and their domain, while for squeezed states we consider two fixed values of the angle φ between the squeezing directions and then maximize over the magnitudes r 1 and r 2 , with the maximum value reached for r 1 = r 2 .…”
Section: Damping Master Equationmentioning
confidence: 99%
“…(4) we obtain the expression for the fidelity in the weak coupling limit. The divisibility property of (9) here is equivalent to the condition γ(t) ≥ 0 for any t ≥ 0, as it can be easily verified from the solution (10). On the other hand, the condition for non-Markovianity can be studied by inspecting the derivative of the fidelity with respect to time.…”
Section: Damping Master Equationmentioning
confidence: 99%
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“…For this reason a great deal of attention has been devoted to the study of the corresponding non-Markovian dynamics in different systems ranging from quantum optics to mechanical oscillators and harmonic lattices [46][47][48][49][50][51][52][53][54]. In addition, there is evidence that non-Markovian open quantum systems [55][56][57][58][59] can be useful for quantum technology [60][61][62].…”
Section: Introductionmentioning
confidence: 99%