TY - JOUR
T1 - Distributing entanglement with separable states
T2 - assessment of encoding and decoding imperfections
AU - McAleese, Hannah
AU - Juska, Gediminas
AU - Jahromi, Iman Ranjbar
AU - Pelucchi, Emanuele
AU - Ferraro, Alessandro
AU - Paternostro, Mauro
N1 - Publisher Copyright:
© 2021, The Author(s).
PY - 2021/6
Y1 - 2021/6
N2 - Entanglement can be distributed using a carrier which is always separable from the rest of the systems involved. Up to now, this effect has predominantly been analyzed in the case where the carrier-system interactions take the form of ideal unitary operations, thus leaving untested its robustness against either non-unitary or unitary errors. We address this issue by considering the effect of incoherent dynamics acting alongside imperfect unitary interactions. In particular, we determine the restrictions that need to be placed on the interaction time, as well as the strength of the incoherent dynamics. We find that with non-unitary errors, we can still successfully distribute entanglement, provided we measure the carrier in a suitable basis. Introducing imperfections in the unitary dynamics, we show that entanglement gain is possible even with substantial unitary errors. Moreover, certain variations in the strength of the unitary dynamics can allow for greater robustness against non-unitary errors. Therefore, even in experimental settings where unitary operations cannot be carried out without imperfections, it is still possible to generate entanglement between two systems using a separable carrier.
AB - Entanglement can be distributed using a carrier which is always separable from the rest of the systems involved. Up to now, this effect has predominantly been analyzed in the case where the carrier-system interactions take the form of ideal unitary operations, thus leaving untested its robustness against either non-unitary or unitary errors. We address this issue by considering the effect of incoherent dynamics acting alongside imperfect unitary interactions. In particular, we determine the restrictions that need to be placed on the interaction time, as well as the strength of the incoherent dynamics. We find that with non-unitary errors, we can still successfully distribute entanglement, provided we measure the carrier in a suitable basis. Introducing imperfections in the unitary dynamics, we show that entanglement gain is possible even with substantial unitary errors. Moreover, certain variations in the strength of the unitary dynamics can allow for greater robustness against non-unitary errors. Therefore, even in experimental settings where unitary operations cannot be carried out without imperfections, it is still possible to generate entanglement between two systems using a separable carrier.
KW - Entanglement distribution
KW - Open quantum systems
KW - Quantum communication
KW - Quantum correlations
KW - Quantum entanglement
UR - https://www.scopus.com/pages/publications/85108349700
U2 - 10.1007/s11128-021-03133-w
DO - 10.1007/s11128-021-03133-w
M3 - Article
AN - SCOPUS:85108349700
SN - 1570-0755
VL - 20
JO - Quantum Information Processing
JF - Quantum Information Processing
IS - 6
M1 - 210
ER -