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Cavity State Manipulation Using Photon-Number Selective Phase Gates
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The large available Hilbert space and high coherence of cavity resonators makes these systems an interesting resource for storing encoded quantum bits. To perform a quantum gate on this encoded information, however, complex nonlinear operations must be applied to the many levels of the oscillator simultaneously. In this work, we introduce the Selective Number-dependent Arbitrary Phase (SNAP) gate, which imparts a different phase to each Fock state component using an off-resonantly coupled qubit. We show that the SNAP gate allows control over the quantum phases by correcting the unwanted phase evolution due to the Kerr effect. Furthermore, by combining the SNAP gate with oscillator displacements, we create a one-photon Fock state with high fidelity. Using just these two controls, one can construct arbitrary unitary operations, offering a scalable route to performing logical manipulations on oscillator-encoded qubits.
Forward citations
Cited by 2 Pith papers
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Benchmarking trigonometric continuous-variable gate primitives with trapped ions
Cosine gates exp(-iθ cos(c x̂)) in one- and two-mode versions were implemented on trapped-ion motional modes and benchmarked against noise-inclusive simulations via Fock-space transition probabilities.
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Quantum simulation of neutrino oscillations with bosonic encoding
Bosonic Fock encoding in a cavity, driven by SNAP and displacement pulses, produces neutrino oscillation probabilities that match theoretical predictions for two- and three-flavor cases.
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