Extended quantum process tomography of logical operations on an encoded bosonic qubit
Journal article, 2024

We demonstrate the use of coherent-state quantum process tomography (csQPT) for a bosonic-mode superconducting circuit. We have enhanced our methodology over previous implementations of csQPT by leveraging Kraus operators and constrained gradient descent to learn the underlying process. We show the results of our method by characterizing a logical quantum gate implemented using displacement and selective number-dependent arbitrary phase operations on an encoded qubit. Our use of csQPT allows for the reconstruction of Kraus operators for the larger Hilbert space rather than being limited to the logical subspace. This approach enables us to more accurately identify and quantify the various error mechanisms that can lead to gate infidelity, including those occurring outside of the computational subspace. We showcase the potential of our approach by demonstrating the ability to quantify leakage outside of the computational subspace, a key factor for developing more robust and reliable quantum gates in high-dimensional systems.

Author

Mikael Kervinen

Chalmers, Microtechnology and Nanoscience (MC2), Quantum Technology

Shahnawaz Ahmed

Chalmers, Microtechnology and Nanoscience (MC2), Applied Quantum Physics

Marina Kudra

Chalmers, Microtechnology and Nanoscience (MC2), Quantum Technology

Axel Martin Eriksson

Chalmers, Microtechnology and Nanoscience (MC2), Quantum Technology

Isaac Fernando Quijandria Diaz

Chalmers, Microtechnology and Nanoscience (MC2), Applied Quantum Physics

Anton Frisk Kockum

Chalmers, Microtechnology and Nanoscience (MC2), Applied Quantum Physics

Per Delsing

Chalmers, Microtechnology and Nanoscience (MC2), Quantum Technology

Simone Gasparinetti

Chalmers, Microtechnology and Nanoscience (MC2), Quantum Technology

Physical Review A

24699926 (ISSN) 24699934 (eISSN)

Vol. 110 2 L020401

Subject Categories

Algebra and Logic

Other Physics Topics

Computer Science

Condensed Matter Physics

DOI

10.1103/PhysRevA.110.L020401

More information

Latest update

8/23/2024