We numerically study the implementation of a universal two-qubit gate set, composed of CNOT, Hadamard, phase and π/8 gates, for transmon-based systems. The control signals to implement such gates are obtained using the Chopped Random Basis optimal control technique, with a target gate infidelity of 10−2. During the optimization processes we account for the leakage toward non-computational states, an important non-ideality affecting transmon qubits. We also test and benchmark the optimal control solutions against the introduction of Gaussian white noise and spectral distortion, two key non-idealities that affect the control signals in transmon systems.

Corti, H., Banchi, L., Cidronali, A. (2022). Robustness of a universal gate set implementation in transmon systems via Chopped Random Basis optimal control. PHYSICS LETTERS A, 438(30 June 2022) [10.1016/j.physleta.2022.128119].

Robustness of a universal gate set implementation in transmon systems via Chopped Random Basis optimal control

Corti, H. A.
;
2022

Abstract

We numerically study the implementation of a universal two-qubit gate set, composed of CNOT, Hadamard, phase and π/8 gates, for transmon-based systems. The control signals to implement such gates are obtained using the Chopped Random Basis optimal control technique, with a target gate infidelity of 10−2. During the optimization processes we account for the leakage toward non-computational states, an important non-ideality affecting transmon qubits. We also test and benchmark the optimal control solutions against the introduction of Gaussian white noise and spectral distortion, two key non-idealities that affect the control signals in transmon systems.
Articolo in rivista - Articolo scientifico
Chopped Random Basis; Quantum gate implementation; Qubit optimal control; Superconducting quantum computing; Transmon qubit;
English
7-apr-2022
2022
438
30 June 2022
128119
partially_open
Corti, H., Banchi, L., Cidronali, A. (2022). Robustness of a universal gate set implementation in transmon systems via Chopped Random Basis optimal control. PHYSICS LETTERS A, 438(30 June 2022) [10.1016/j.physleta.2022.128119].
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/10281/520599
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