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Physical Review Research

Adaptive denoising quantum state preparation in a dynamic environment

Zhao-Ming Wang, Tuo-Zhi Chen

Published Nov 25, 2024• 5 citations
Publisher

Abstract

Quantum state preparation (QSP) is an essential step in many quantum information processing tasks and has been deeply studied in a closed system. However, environmental noise inevitably destroys the quantumness of the system, resulting in decreased fidelity. In this work, we investigate the enhancement of fidelity by pulse control for arbitrary single or two-qubit QSP in a noisy environment. The control pulses are designed by leveraging supervised learning. The environment is modeled as a collection of bosons, and we use the quantum state diffusion equation technique to deal with the dynamics of the system. We consider two types of noise: quasistatic noise and dynamic noise. We propose active and adaptive denoising schemes for the quasistatic and dynamic noise, respectively. The environmental parameters are required to construct the dataset when training the neural network (NN) in adaptive denoising, while they are not needed in active denoising. The adaptive denoising scheme is universal in that it can be effectively applied to both quasistatic and dynamic noises. High-fidelity QSP has been obtained by the well-trained NN. Our work demonstrates that machine learning has great potential in optimal pulse design in a dynamic environment. Published by the American Physical Society 2024

DOI
10.1103/physrevresearch.6.043195

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Quantum information processing offers unprecedented capabilities, but the inherent fragility of quantum systems necessitates sophisticated error correction techniques. Traditional quantum error correction methods often rely on pre-defined error correction codes, which struggle to adapt to the dynamic nature of the quantum environment. This paper proposes a novel adaptive quantum noise correction algorithm designed to dynamically adjust error correction parameters based on environmental fluctuations. The algorithm leverages a feedback loop that continuously assesses the quantum system's state and adjusts the correction process accordingly. This approach significantly enhances the algorithm's efficiency and robustness, potentially enabling the realization of more complex and reliable quantum computations. We present a detailed analysis of the algorithm's performance, demonstrating its effectiveness in mitigating noise and achieving improved fidelity.