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Pitch and Catch of Non-Classical Microwaves
PI’s: Rob Schoelkopf Liang Jiang Michel Devoret Students/postdocs: Wolfgang Pfaff Chris Axline Luke Burkhart Jianming Wen Changling Zhou Linshu Li Phil Reinhold Marius Constantin Chris Wang Menghen Zhang Disclosure: RS and MD are co-founders, consultants, and equity holders at Quantum Circuits, Inc.
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Wiring up quantum systems with mechanical oscillators
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Quantum state transfer between transmon qubits and microwave circuits
Roles in collaboration: Assist w/ SC qubit + mechanics integration Develop source of on-demand, non-classical propagating m-wave states Demonstrate all m-wave state transfer Perform error-corrected state transfer Demo transduction of non-classical states
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Quantum state transfer between transmon qubits and microwave circuits
Roles in collaboration: Assist w/ SC qubit + mechanics integration Develop source of on-demand, non-classical propagating m-wave states Demonstrate all m-wave state transfer Perform error-corrected state transfer Demo transduction of non-classical states W. Pfaff et al., in preparation!
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Overview Intro to “Pitch and Catch” for quantum state transfer
Using a microwave-driven transmon as a Q-switch Collecting flying quantum states with a JPC amplifier Demonstration of high-fidelity conversion of standing to flying states Future plans for pitch and catch
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Vision: Cavity QED Quantum Network
Goal: Transfer and route interesting cavity states. Two-level system required for state preparation and tomography. (J. Kimble, 2008)
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Near-term Goal: ”Pitch & Catch”
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Expts. Towards P&C with SC Circuits
Princeton: Houck group UCSB: Martinis/Cleland group Srinivasan et al., PRA 2014 Wenner et al., PRL 2014 Tunable coupling qubit (double transmon): adjust dipole moment to shape emission Zurich: Wallraff group Flux-tunable resonator coupling (Q) adjust absorption to catch Pechal et al., arXiv No actual transfer of non-classical states demonstrated so far … All-RF shaping of emission using higher levels of transmon
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Desired Characteristics of Quantum Source
Launches complex quantum states on demand Control over temporal waveform Match to converter bandwidth: 104 – 106 Hz Applicable to a variety of non-classical states Fock states, cats for error correction, … High contrast (on/off ratio) High fidelity – preserves coherences
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3D cavities for module-based scaling
seamless modules, integration of ms-coherence memory cavities combines 3D cavities with qubit/stripline chips versions in use with ~ 5 qubits and ~ 10 cavities Axline et. al., APL 109 (4), (2016)
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Complex Ops. thru Optimal Control
(Heeres, et al., arXiv ) GRAPE Realize | 6 0| to make Fock state | 6 ? Cavity Transmon
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Implementing a Node in cQED
Qubit = artificial Kerr medium* * as in many JJ parametric amplifiers “controllable beam-splitter or converter”
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Implementing a Node in cQED
0.64 MHz means decay time of b mode is 250 nanoseconds Idea: Switch coupling on/off w/ RF signals turning on parametric conversion using the non-linearity of the qubit. During/after conversion, the field leaks from the low-Q mode into the transmission line.
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First Milestone: Pitch Cavity States
JPC amplifier courtesy of Devoret group First, use this chain to measure qubit and monitor the state remaining in storage cavity…
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Evacuation of the Memory Cavity
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Evacuation of the Memory Cavity
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3 Orders of Magnitude Tuning Range
Exact model (no free params, independent calibrations of g) Approximation: g large enough to see onset of non-exponential decay Fastest evacuation rate achieved so far ~ 1/500 ns, close to being limited by the low-Q resonator
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Evacuation is State-Independent
Solid lines: theory with independently calibrated g m = 2 n = 0 n = 2 n = 1 Time (ms) 40
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Evacuation is State-Independent
Solid lines: theory with independently calibrated g m = 2 m = 5 n = 0 n = 2 n = 1 n = 3 n = 4 n = 5
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First Milestone: Pitch Cavity States
Analyze flying states out using JPC courtesy Devoret group
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Cavity Field is Emitted Coherently
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Cavity Field is Emitted Coherently
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Cavity Field is Emitted Coherently
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Cavity Field is Emitted Coherently
Q-functions of flying states Detection efficiency here ~ 47% raw data sim.
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Fock-State Superpositions 0+n
Intra-cavity Wigner functions n = 1 n = 2 n = 3 n = 4 n = 5 Detected propagating fields aw data Radial integral clearly shows n-fold symmetry. Solid line: theory, only assuming loss.
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Entanglement by Half-Pitching
1) Pitch half the energy in the cavity. 2) Correlate the traveling field with measurement of standing state remaining. Cavity found in 0 Cavity found in 1 Cavity found in 0+1 Cavity found in 0-1 Pump Pump
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Summary Two cavity/one qubit modules as generator/analyzers of quantum states Demonstrated RF-activated “Q-switching” to pitch states On/off ratio now almost 1,000x Pitching preserves coherence Estimated efficiency is of order unity. Damping is photon independent. Pitching works even for complex multiphoton states Future plans: shaping temporal wavepacket full microwave pitch and catch between two modules use a source to measure efficiency of optical transducer pitching an encoded logical qubit?
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Fidelity of Logical Qubit Operations
Interleaved randomized benchmarking Heeres, et al., arXiv data! data! data! Gate Fidelity (%) <all> 99.1 I 99.5 X90 99.2 -X90 X180 98.9 Y90 -Y90 Y180 98.7 H Dec/enc 98.3 X90 X90
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