Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Log inSign up
Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Blog
Job Board
Q3AS

© 2026 Aqora Quantum S.A.S.

TermsPrivacyLegal Notice

Quantum Information Processing

A direct error correction method for quantum machine learning

Hiroshi Ohno

Published Feb 18, 2023• 4 citations
Publisher
DOI
10.1007/s11128-023-03863-z

Related papers

Quantum Error Correction and Detection for Quantum Machine Learning

Eromanga Adermann, Haiyue Kang, Martin Sevior +1 more

At the intersection of quantum computing and machine learning, quantum machine learning (QML) is poised to revolutionize artificial intelligence. However, the vulnerability of the current generation of quantum computers to noise and computational error poses a significant barrier to this vision. Whilst quantum error correction (QEC) offers a promising solution for almost any type of hardware noise, its application requires millions of qubits to encode even a simple logical algorithm, rendering it impractical in the near term. In this chapter, we examine strategies for integrating QEC and quantum error detection (QED) into QML under realistic resource constraints. We first quantify the resource demands of fully error-corrected QML and propose a partial QEC approach that reduces overhead while enabling error correction. We then demonstrate the application of a simple QED method, evaluating its impact on QML performance and highlighting challenges we have yet to overcome before we achieve fully fault-tolerant QML.

quant-pharXiv:2601.07223•Jan 13, 2026•0 citations

Quantum Error Correction and Detection for Quantum Machine Learning

Eromanga Adermann, Haiyue Kang, Martin Sevior +1 more

Quantum science and technology•Jan 1, 2026•0 citations

Distributed Quantum Machine Learning Fault-Tolerant Error Correction Codes

Jincheng Zhang

This paper presents a novel approach to fault-tolerant error correction coding specifically designed for distributed quantum machine learning (DQLM) environments. The core challenge in DQLM lies in preserving the delicate quantum states – superposition and entanglement – necessary for quantum algorithms, while simultaneously mitigating the detrimental effects of noise and decoherence inherent in distributed quantum computation. Existing quantum error correction techniques often require significant overhead and complex control, making them less suitable for the dynamic and resource-constrained nature of DQLM. We introduce a coding scheme predicated on leveraging quantum entanglement and parallel processing capabilities of distributed quantum computers. This scheme provides real-time error correction and recovery, enhancing the accuracy and reliability of machine learning algorithms. The key contribution is a tailored error correction strategy that directly addresses the unique vulnerabilities of DQLM, offering a pathway towards practical and robust quantum machine learning. We formalize the error correction process with mathematical notation, outlining the encoding, decoding, and correction operations. The proposed framework demonstrates significant potential for improving the performance and scalability of DQLM.

•Sep 5, 2026•0 citations

Efficiently decoding quantum errors with machine learning

Xiu–Hao Deng, Yuan Xu

Nature Computational Science•Nov 25, 2025•0 citations

Quantum Machine Learning: Principles and Applications

Yanjun Ji

•Jan 1, 2026•0 citations

Quantum Error Correction for Distributed Machine Learning Optimization

Jincheng Zhang

This paper explores the potential of utilizing quantum error correction (QEC) codes to address the challenges of optimization within distributed machine learning (DML) systems. Traditional DML frameworks are susceptible to communication noise, leading to errors in the optimization process and ultimately impacting the quality of the learned models. This work proposes a novel approach where QEC codes are leveraged to correct these errors during information transmission between distributed nodes. The core concept hinges on decomposing the machine learning task across multiple nodes and employing QEC to ensure the accurate propagation of information, thereby enhancing the robustness and efficiency of the optimization process. We present a theoretical framework outlining the implementation and demonstrate the potential for significant improvements in DML performance compared to conventional methods, particularly in environments with high communication noise. The key innovation lies in directly applying the error correction capabilities of QEC to the communication channel, rather than relying on post-processing techniques. This offers a fundamentally different approach with the potential to unlock the benefits of DML in scenarios previously limited by communication constraints.

•Sep 2, 2026•0 citations
At the intersection of quantum computing and machine learning, quantum machine learning (QML) is poised to revolutionize artificial intelligence. However, the vulnerability of the current generation of quantum computers to noise and computational error poses a significant barrier to this vision. Whilst quantum error correction (QEC) offers a promising solution for almost any type of hardware noise, its application requires millions of qubits to encode even a simple logical algorithm, rendering it impractical in the near term. In this chapter, we examine strategies for integrating QEC and quantum error detection (QED) into QML under realistic resource constraints. We first quantify the resource demands of fully error-corrected QML and propose a partial QEC approach that reduces overhead while enabling error correction. We then demonstrate the application of a simple QED method, evaluating its impact on QML performance and highlighting challenges we have yet to overcome before we achieve fully fault-tolerant QML.
This paper presents a novel approach to fault-tolerant error correction coding specifically designed for distributed quantum machine learning (DQLM) environments. The core challenge in DQLM lies in preserving the delicate quantum states – superposition and entanglement – necessary for quantum algorithms, while simultaneously mitigating the detrimental effects of noise and decoherence inherent in distributed quantum computation. Existing quantum error correction techniques often require significant overhead and complex control, making them less suitable for the dynamic and resource-constrained nature of DQLM. We introduce a coding scheme predicated on leveraging quantum entanglement and parallel processing capabilities of distributed quantum computers. This scheme provides real-time error correction and recovery, enhancing the accuracy and reliability of machine learning algorithms. The key contribution is a tailored error correction strategy that directly addresses the unique vulnerabilities of DQLM, offering a pathway towards practical and robust quantum machine learning. We formalize the error correction process with mathematical notation, outlining the encoding, decoding, and correction operations. The proposed framework demonstrates significant potential for improving the performance and scalability of DQLM.
This paper explores the potential of utilizing quantum error correction (QEC) codes to address the challenges of optimization within distributed machine learning (DML) systems. Traditional DML frameworks are susceptible to communication noise, leading to errors in the optimization process and ultimately impacting the quality of the learned models. This work proposes a novel approach where QEC codes are leveraged to correct these errors during information transmission between distributed nodes. The core concept hinges on decomposing the machine learning task across multiple nodes and employing QEC to ensure the accurate propagation of information, thereby enhancing the robustness and efficiency of the optimization process. We present a theoretical framework outlining the implementation and demonstrate the potential for significant improvements in DML performance compared to conventional methods, particularly in environments with high communication noise. The key innovation lies in directly applying the error correction capabilities of QEC to the communication channel, rather than relying on post-processing techniques. This offers a fundamentally different approach with the potential to unlock the benefits of DML in scenarios previously limited by communication constraints.