Hot non-equilibrium quasiparticles in transmon qubits

  1. K. Serniak,
  2. M. Hays,
  3. G. de Lange,
  4. S. Diamond,
  5. S. Shankar,
  6. L. D. Burkhart,
  7. L. Frunzio,
  8. M. Houzet,
  9. and M. H. Devoret
Non-equilibrium quasiparticle excitations degrade the performance of a variety of superconducting circuits. Understanding the energy distribution of these quasiparticles will yield
insight into their generation mechanisms, the limitations they impose on superconducting devices, and how to efficiently mitigate quasiparticle-induced qubit decoherence. To probe this energy distribution, we directly correlate qubit transitions with charge-parity switches in an offset-charge-sensitive transmon qubit, and find that quasiparticle-induced excitation events are the dominant mechanism behind the residual excited-state population in our samples. The observed quasiparticle distribution would limit T1 to ≈200 μs, which indicates that quasiparticle loss in our devices is on equal footing with all other loss mechanisms. Furthermore, the measured rate of quasiparticle-induced excitation events is greater than that of relaxation events, which signifies that the quasiparticles are more energetic than would be predicted from a thermal distribution describing their apparent density.

Deterministic remote entanglement of superconducting circuits through microwave two-photon transitions

  1. P. Campagne-Ibarcq,
  2. E. Zalys-Geller,
  3. A. Narla,
  4. S. Shankar,
  5. P. Reinhold,
  6. L. D. Burkhart,
  7. C. J. Axline,
  8. W. Pfaff,
  9. L. Frunzio,
  10. R. J. Schoelkopf,
  11. and M. H. Devoret
Large-scale quantum information processing networks will most probably require the entanglement of distant systems that do not interact directly. This can be done by performing entangling
gates between standing information carriers, used as memories or local computational resources, and flying ones, acting as quantum buses. We report the deterministic entanglement of two remote transmon qubits by Raman stimulated emission and absorption of a traveling photon wavepacket. We achieve a Bell state fidelity of 73 %, well explained by losses in the transmission line and decoherence of each qubit.

Faithful conversion of propagating quantum information to mechanical motion

  1. A. P. Reed,
  2. K. H. Mayer,
  3. J. D. Teufel,
  4. L. D. Burkhart,
  5. W. Pfaff,
  6. M. Reagor,
  7. L. Sletten,
  8. X. Ma,
  9. R. J. Schoelkopf,
  10. E. Knill,
  11. and K. W. Lehnert
We convert propagating qubits encoded as superpositions of zero and one photons to the motion of a micrometer-sized mechanical resonator. Using quantum state tomography, we determine
the density matrix of both the propagating photons and the mechanical resonator. By comparing a sufficient set of states before and after conversion, we determine the average process fidelity to be Favg=0.83+0.03−0.06 which exceeds the classical bound for the conversion of an arbitrary qubit state. This conversion ability is necessary for using mechanical resonators in emerging quantum communication and modular quantum computation architectures.

Normal-metal quasiparticle traps for superconducting qubits

  1. R.-P. Riwar,
  2. A. Hosseinkhani,
  3. L. D. Burkhart,
  4. Y. Y. Gao,
  5. R. J. Schoelkopf,
  6. L. I. Glazman,
  7. and G. Catelani
The presence of quasiparticles in superconducting qubits emerges as an intrinsic constraint on their coherence. While it is difficult to prevent the generation of quasiparticles, keeping
them away from active elements of the qubit provides a viable way of improving the device performance. Here we develop theoretically and validate experimentally a model for the effect of a single small trap on the dynamics of the excess quasiparticles injected in a transmon-type qubit. The model allows one to evaluate the time it takes to evacuate the injected quasiparticles from the transmon as a function of trap parameters. With the increase of the trap size, this time decreases monotonically, saturating at the level determined by the quasiparticles diffusion constant and the qubit geometry. We determine the characteristic trap size needed for the relaxation time to approach that saturation value.