We demonstrate that arbitrary time evolutions of many-body quantum systems can be reversed even in cases when only part of the Hamiltonian can be controlled. The reversed dynamics obtained via optimal control - contrary to standard time-reversal procedures - is extremely robust to external sources of noise. We provide a lower bound on the control complexity of a many-body quantum dynamics in terms of the dimension of the manifold supporting it, elucidating the role played by integrability in this context. © 2014 American Physical Society.

Caneva, T., Silva, A., Fazio, R., Lloyd, S., Calarco, T., Montangero, S. (2014). Complexity of controlling quantum many-body dynamics. PHYSICAL REVIEW A, 89(4), 1-5 [10.1103/PhysRevA.89.042322].

Complexity of controlling quantum many-body dynamics

Calarco T.;
2014

Abstract

We demonstrate that arbitrary time evolutions of many-body quantum systems can be reversed even in cases when only part of the Hamiltonian can be controlled. The reversed dynamics obtained via optimal control - contrary to standard time-reversal procedures - is extremely robust to external sources of noise. We provide a lower bound on the control complexity of a many-body quantum dynamics in terms of the dimension of the manifold supporting it, elucidating the role played by integrability in this context. © 2014 American Physical Society.
2014
Caneva, T., Silva, A., Fazio, R., Lloyd, S., Calarco, T., Montangero, S. (2014). Complexity of controlling quantum many-body dynamics. PHYSICAL REVIEW A, 89(4), 1-5 [10.1103/PhysRevA.89.042322].
Caneva, T.; Silva, A.; Fazio, R.; Lloyd, S.; Calarco, T.; Montangero, S.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11585/1010180
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