2021
DOI: 10.1364/ol.424469
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Gaussian soft control-based quantum fan-out gate in ground-state manifolds of neutral atoms

Abstract: We propose a reliable scheme for one-step synthesizing of a quantum fan-out gate in a system of neutral atoms. By introducing the off-resonant driving fields with Gaussian temporal modulation, the dynamics of the system is strictly restricted to the ground-state subspace on the basis of unconventional Rydberg pumping, which exhibits more robustness than the constant driving method against the fluctuation of system parameters, such as operating time and environment noise. As a direct application of this quantum… Show more

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Cited by 19 publications
(12 citation statements)
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“…Alternatively, the robustness of the scheme may be improved by substituting rectangular pulses with Gaussian pulses without changing the number of cycles. This temporal modulation significantly suppresses the non-resonant contribution of the interaction while remaining insensitive to the operation time [104,105]. Now we change the time-independent Rabi frequency Ω 2 into a time-dependent Gaussian form…”
Section: B Effects Of Distance Fluctuations and Timing Errorsmentioning
confidence: 99%
“…Alternatively, the robustness of the scheme may be improved by substituting rectangular pulses with Gaussian pulses without changing the number of cycles. This temporal modulation significantly suppresses the non-resonant contribution of the interaction while remaining insensitive to the operation time [104,105]. Now we change the time-independent Rabi frequency Ω 2 into a time-dependent Gaussian form…”
Section: B Effects Of Distance Fluctuations and Timing Errorsmentioning
confidence: 99%
“…Soft quantum control, with a field starting from and ending at zero or teeny amplitudes, is an effective method for improving fidelity of manipulating quantum states and appeasing intense highly‐frequent oscillations caused by an imperfect RWA condition. [ 71,120,121 ] To this end, we set a shaped Ω 0 with a time‐dependent envelope Ω0=Ωmsin2(πt/T)$\Omega _0=\Omega _{\rm m}\sin ^2({\pi t}/T)$ and the gate time T=4π/Ωm$T=4\pi /\Omega _{\rm m}$.…”
Section: Performance Of the Three‐qubit Phase Gatementioning
confidence: 99%
“…These issues are common and intractable in almost all of existing RAB-based gate schemes [30][31][32][33][34][35], greatly limiting the experimental implementation of high-fidelity RAB-based gates. In order to solve these issues of RAB-based gates, reducing the participation of |rr in the gate procedure can be an effective approach [53,[71][72][73][74]. Here we change the RAB condition for the effective Hamiltonian Eq.…”
Section: Dynamical Swap Gate With a Modified Rab Conditionmentioning
confidence: 99%