Recapture Probability for anti-trapped Rydberg states in optical
tweezers
- URL: http://arxiv.org/abs/2303.08783v1
- Date: Wed, 15 Mar 2023 17:25:47 GMT
- Title: Recapture Probability for anti-trapped Rydberg states in optical
tweezers
- Authors: R.J.P.T. de Keijzer, O. Tse, S.J.J.M.F. Kokkelmans
- Abstract summary: In a neutral atom quantum computer, qubits are individual neutral atoms trapped in optical tweezers.
We give a quantum mechanical description of the anti-trapping loss rates and determine the recapture probability after Rydberg excitation.
We find that for 2D radial traps with bosonic Strontium-88 atoms, the time in which perfect recapture can be achieved, is of the same order of magnitude for traps on, and off.
- Score: 0.0
- License: http://creativecommons.org/licenses/by/4.0/
- Abstract: In a neutral atom quantum computer, the qubits are individual neutral atoms
trapped in optical tweezers. Excitations to Rydberg states form the basis for
the entanglement procedure that is at the basis of multi-qubit quantum gates.
However, these Rydberg atoms are often anti-trapped, leading to decoherence and
atom loss. In this work, we give a quantum mechanical description of the
anti-trapping loss rates and determine the recapture probability after Rydberg
excitation, distinguishing between having the laser traps turned on and off. We
find that there is ample time ($\approx$ 30 $\mu$s, in a Strontium-88 system)
needed for the wave functions to expand out off the trap. Therefore, even with
traps on, $\approx$ 100% recapture probabilities can be expected for times in
which significant entanglement operations between atoms can be performed. We
find that for 2D radial traps with bosonic Strontium-88 atoms, the time in
which perfect recapture can be achieved, is of the same order of magnitude for
traps on, and off.
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