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Superconducting Qubits
Quantum Error Correction Fault Tolerance
Simplified Josephson-junction fabrication process for reproducibly high-performance superconducting qubits
arXiv
Authors: A. Osman, J. Simon, A. Bengtsson, S. Kosen, P. Krantz, D. Perez, M. Scigliuzzo, Jonas Bylander, A. Fadavi Roudsari
Year
2020
Paper ID
19406
Status
Preprint
Abstract Read
~2 min
Abstract Words
187
Citations
N/A
Abstract
We introduce a simplified fabrication technique for Josephson junctions and demonstrate superconducting Xmon qubits with T1 relaxation times averaging above 50μs $Q>$1.5$times$ 10$6$. Current shadow-evaporation techniques for aluminum-based Josephson junctions require a separate lithography step to deposit a patch that makes a galvanic, superconducting connection between the junction electrodes and the circuit wiring layer. The patch connection eliminates parasitic junctions, which otherwise contribute significantly to dielectric loss. In our patch-integrated cross-type (PICT) junction technique, we use one lithography step and one vacuum cycle to evaporate both the junction electrodes and the patch. In a study of more than 3600 junctions, we show an average resistance variation of 3.7\% on a wafer that contains forty 0.5times0.5-cm2 chips, with junction areas ranging between 0.01 and 0.16 μm2. The average on-chip spread in resistance is 2.7\%, with 20 chips varying between 1.4 and 2\%. For the junction sizes used for transmon qubits, we deduce a wafer-level transition-frequency variation of 1.7-2.5\%. We show that 60-70\% of this variation is attributed to junction-area fluctuations, while the rest is caused by tunnel-junction inhomogeneity. Such high frequency predictability is a requirement for scaling-up the number of qubits in a quantum computer.
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- This paper contributes to the Superconducting Qubits research area in the Quantum Articles archive.
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- We introduce a simplified fabrication technique for Josephson junctions and demonstrate superconducting Xmon qubits with T1 relaxation times averaging above 50μs Q>1.5times 10^6.
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