Any-to-any connected cavity-mediated architecture for quantum computing
with trapped ions or Rydberg arrays
- URL: http://arxiv.org/abs/2109.11551v1
- Date: Thu, 23 Sep 2021 18:00:00 GMT
- Title: Any-to-any connected cavity-mediated architecture for quantum computing
with trapped ions or Rydberg arrays
- Authors: Joshua Ramette, Josiah Sinclair, Zachary Vendeiro, Alyssa Rudelis,
Marko Cetina, and Vladan Vuleti\'c
- Abstract summary: Scheme is compatible with trapped ions or Rydberg arrays, and realizes teleported gates between any two qubits by distributing entanglement via single-photon transfers through a cavity.
For processors composed of trapped ions in a linear chain, a single cavity with realistic parameters successfully transfers photons every few $mu$s.
For processors composed of Rydberg atoms, our method fully connects a large array of thousands of neutral atoms.
- Score: 0.0
- License: http://arxiv.org/licenses/nonexclusive-distrib/1.0/
- Abstract: We propose a hardware architecture and protocol for connecting many local
quantum processors contained within an optical cavity. The scheme is compatible
with trapped ions or Rydberg arrays, and realizes teleported gates between any
two qubits by distributing entanglement via single-photon transfers through a
cavity. Heralding enables high-fidelity entanglement even for a cavity of
moderate quality. For processors composed of trapped ions in a linear chain, a
single cavity with realistic parameters successfully transfers photons every
few $\mu$s, enabling the any-to-any entanglement of 20 ion chains containing a
total of 500 qubits in 200 $\mu$s, with both fidelities and rates limited only
by local operations and ion readout. For processors composed of Rydberg atoms,
our method fully connects a large array of thousands of neutral atoms. The
connectivity afforded by our architecture is extendable to tens of thousands of
qubits using multiple overlapping cavities, expanding capabilities for NISQ era
algorithms and Hamiltonian simulations, as well as enabling more robust
high-dimensional error correcting schemes.
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