Stabilization and operation of a Kerr-cat qubit

A. Grimm (), N. E. Frattini, S. Puri, S. O. Mundhada, S. Touzard, M. Mirrahimi, S. M. Girvin, S. Shankar and M. H. Devoret ()
Additional contact information
A. Grimm: Yale University
N. E. Frattini: Yale University
S. Puri: Yale University
S. O. Mundhada: Yale University
S. Touzard: Yale University
M. Mirrahimi: QUANTIC team, Inria Paris
S. M. Girvin: Yale University
S. Shankar: Yale University
M. H. Devoret: Yale University

Nature, 2020, vol. 584, issue 7820, 205-209

Abstract: Abstract Quantum superpositions of macroscopically distinct classical states—so-called Schrödinger cat states—are a resource for quantum metrology, quantum communication and quantum computation. In particular, the superpositions of two opposite-phase coherent states in an oscillator encode a qubit protected against phase-flip errors1,2. However, several challenges have to be overcome for this concept to become a practical way to encode and manipulate error-protected quantum information. The protection must be maintained by stabilizing these highly excited states and, at the same time, the system has to be compatible with fast gates on the encoded qubit and a quantum non-demolition readout of the encoded information. Here we experimentally demonstrate a method for the generation and stabilization of Schrödinger cat states based on the interplay between Kerr nonlinearity and single-mode squeezing1,3 in a superconducting microwave resonator4. We show an increase in the transverse relaxation time of the stabilized, error-protected qubit of more than one order of magnitude compared with the single-photon Fock-state encoding. We perform all single-qubit gate operations on timescales more than sixty times faster than the shortest coherence time and demonstrate single-shot readout of the protected qubit under stabilization. Our results showcase the combination of fast quantum control and robustness against errors, which is intrinsic to stabilized macroscopic states, as well as the potential of these states as resources in quantum information processing5–8.

Date: 2020
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DOI: 10.1038/s41586-020-2587-z

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