Figure

Description
The key idea of the Cirac–Zoller proposal is to mediate the interaction between two long-lived ion qubits through the joint motion of the complete chain of trapped ions. The first quantum computer proposal.
Motivation
A quantum computer can be implemented with cold ions confined in a linear trap and interacting with laser beams. The quantized vibrations of the ions in the trap (“phonons”) can serve as a quantum bus, enabling highly controllable interactions between ions.
References
- https://journals.aps.org/prl/abstract/10.1103/PhysRevLett.74.4091
- https://journals.aps.org/prl/abstract/10.1103/PhysRevLett.75.4714
- https://www.nature.com/articles/nature01494
Linked Papers
Related Entries
Seed Metadata
- date_published: 2015-05-15
Physics
Two-qubit gate for trapped ions using the shared motional (phonon) mode as a quantum bus. The qubit is encoded in two internal electronic states of each ion. Gate sequence:
- Red sideband -pulse on ion : maps onto phonon mode
- Conditional phase gate on ion (2 pulse on transition): acquires phase conditional on phonon + qubit state
- Reverse red sideband on ion : restores phonon to
Requires ground-state cooling of motional mode () and Lamb-Dicke regime ().
Key Metrics
| Metric | Value | Notes | Fidelity reference |
|---|---|---|---|
| Qubit coherence | >1000 s | Hyperfine qubits (e.g., Yb) | Cirac & Zoller 1995 |
| Qubit coherence | 1–600 s | With dynamical decoupling | Wang et al. 2021 |
| Gate fidelity (1Q) | 99.9999% | Record: Harty et al. 2014 | Harty et al. 2014 |
| Gate fidelity (2Q) | 99.5–99.9% | Mølmer-Sørensen or CZ variant | Ballance et al. 2016 |
| Gate time (1Q) | 1–10 μs | Microwave or Raman | — |
| Gate time (2Q) | 10–200 μs | Laser-mediated | — |
| Readout fidelity | 99.9%+ | Fluorescence detection | Myerson et al. 2008 |
| Qubit footprint | ~5 μm ion spacing | In linear Paul trap | — |
| Operating temperature | Room temp (trap) / 4K (cryo) | Vacuum chamber | — |
| Connectivity | All-to-all (small chains) | Via shared phonon modes | — |
Related Qubits
- loss-divincenzo-qubit — semiconductor analogue