Scalable linearized gate set tomography
Ashe Miller, Corey Ostrove, Jordan Hines, Noah Siekierski, Kevin Young, Robin Blume-Kohout, Timothy Proctor

TL;DR
This paper introduces a scalable extension to linearized gate set tomography, enabling efficient and accurate characterization of errors in many-qubit quantum computers using shallow circuit data.
Contribution
The authors develop a scalable method for linearized gate set tomography that handles many-qubit systems with sparse error models and shallow circuits.
Findings
Accurately characterizes errors in simulated ten-qubit systems.
Robust against errors outside the sparse error model.
Effective for systems with coherent and stochastic errors, including crosstalk.
Abstract
Characterizing errors on many-qubit quantum computers remains a key challenge to understanding and improving the performance of these devices. Current characterization methods either don't scale beyond a few qubits, or make simplifying assumptions (such as assuming stochastic Pauli error) that obscure the underlying physical error mechanisms. In this work, we present a scalable extension to gate set tomography-linearized gate set tomography-that enables characterization of many-qubit systems. Linearized gate set tomography relies on sparse error models, a linear approximation to enable efficient data fitting, and data from shallow circuits-so that the systematic error in the linear approximation is small. We demonstrate the accuracy of our technique using simulations of a ten-qubit system with coherent and stochastic errors, including coherent crosstalk, and we demonstrate that it is…
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