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 Error Correcting Neural Networks (QENN)

Jincheng Zhang

Published Aug 29, 2026• 0 citations
Publisher

Abstract

This paper proposes a novel architecture, the Quantum Error Correcting Neural Network (QENN), which leverages quantum error correction techniques to construct a fault-tolerant neural network. The core concept involves integrating classical neural networks with quantum error correction codes, such as the Quantum Capacity Decoding Error (QCDE), to mitigate the detrimental effects of quantum decoherence on neural network performance. Each neuron within the QENN utilizes a quantum bit (qubit) to represent its state, enabling the application of quantum error correction codes to detect and correct errors introduced by environmental noise. This approach aims to enhance the scalability and resilience of neural networks, potentially surpassing the capabilities of conventional neural networks in complex computational tasks. The paper details the theoretical framework, explores the integration of QCDE, and outlines a potential architecture for QENNs, focusing on the fundamental principles of combining classical and quantum computation for enhanced neural network functionality. The primary goal is to demonstrate the feasibility and advantages of utilizing quantum error correction within a neural network paradigm.

DOI
10.5281/zenodo.22156899

Related papers

Quantum Error Correction via Topological Neural Networks

Jincheng Zhang

Classical neural networks suffer from inherent vulnerabilities to noise and errors, severely limiting their applicability in demanding environments. This research proposes a novel approach to mitigating these issues by leveraging topological neural networks (TNNs) for quantum error correction (QEC). Inspired by the robust properties of topological insulators, TNNs are designed to encode information in topological invariants, making them inherently resilient to local perturbations. This paper details the framework for integrating TNNs with neural network architectures, outlining the key concepts of braiding operations, logical qubit representation, and the implementation of standard QEC codes like Shor and Steane. We explore the theoretical underpinnings of this approach, demonstrating how TNNs can effectively detect and correct errors without disrupting the underlying computation. The resulting architecture promises a significantly enhanced resilience to noise, potentially unlocking the full potential of neural networks for complex and uncertain tasks. Our approach offers a fundamentally new direction in computing, bridging the gap between classical and quantum computation through a robust and adaptable network topology. We define key metrics for evaluating the performance of this system including error correction fidelity and computational speedup relative to traditional neural networks.

•Aug 28, 2026•0 citations

Quantum Error Correction Coding and Neural Network Joint Training

Jincheng Zhang

This paper explores a novel approach to neural network training by synergistically combining quantum error correction (QEC) coding with the training process itself. The core claim is that leveraging the redundancy inherent in QEC schemes, alongside the training dynamics of neural networks, can significantly enhance the robustness and generalization capabilities of neural networks operating in noisy environments. The proposed mechanism involves encoding neural network weights into quantum bits (qubits) utilizing a tailored QEC strategy. During training, feedback from the neural network dynamically adjusts this encoding strategy, improving the network's resilience to noise. We present a theoretical framework outlining this approach, focusing on the key mathematical formulations and demonstrating the potential for improved performance compared to conventional training methods. This work represents a significant step towards creating more efficient and reliable neural network training paradigms.

•Aug 29, 2026•0 citations

Based on Quantum Coherence: Adaptive Neural Networks

Jincheng Zhang

This paper introduces a novel neural network architecture termed the Adaptive Neural Network based on Quantum Coherence (ANQNQC). The core claim of this work is that real-time monitoring and dynamic adjustment of quantum coherence distribution within a neural network can lead to a more efficient and robust learning process compared to traditional deep learning models. The underlying mechanism involves integrating "quantum coherence sensors" into each neuron, enabling the measurement of its internal quantum state coherence. This sensor data is fed in real-time to a control module employing reinforcement learning algorithms, which dynamically adjusts neuron connection weights, activation thresholds, and quantum state modulation parameters to optimize coherence distribution. The network incorporates error correction coding, utilizing quantum coherence as an error signal for self-correction. This approach aims to reduce computational complexity, minimize information redundancy, and enhance resilience to noise and perturbations. The research represents a paradigm shift by leveraging quantum phenomena within neural networks, potentially overcoming the computational bottlenecks of classical networks and opening new avenues for efficient computation based on quantum mechanical principles. ---

•Sep 7, 2026•0 citations

Quantum Error Correction and Neuromorphic Architectures for Distributed Computing

Jincheng Zhang

This paper proposes a novel computational architecture that synergistically combines quantum error correction techniques with neuromorphic systems inspired by biological neural networks. The core claim is to design an architecture capable of efficiently correcting quantum errors while simultaneously providing high-parallelism and fault-tolerance for distributed computing. This is achieved by integrating Quantum Error Correcting Codes (QECCs), specifically Low-Density Parity-Check (LDPC) codes, with neuromorphic networks, such as Spiking Neural Networks (SNNs). The SNNs handle the encoding and decoding of quantum information, leveraging their local connectivity and parallel processing capabilities to accelerate error correction and data transmission. This architecture aims to mitigate the classical computational bottleneck traditionally associated with quantum error correction and to enhance the practicality and efficiency of quantum computing. The key innovation lies in the collaborative operation of these two distinct computational paradigms. This architecture offers a pathway towards scalable and robust quantum computing solutions.

•Sep 2, 2026•0 citations

Quantum Error Correction for Classical Neural Networks

Jincheng Zhang

Classical neural networks, despite their remarkable success in various domains, are inherently vulnerable to noise and errors, stemming from factors such as numerical instability, stochastic gradient descent, and hardware limitations. This paper proposes a novel approach to enhance the resilience of neural networks by integrating quantum error correction (QEC) directly into their architecture. The core idea is to design and implement a QEC code specifically adapted to the unique error characteristics of classical neural networks. This is achieved by constructing layers within the network that actively monitor and correct for these errors. The theoretical framework outlines the principles of this approach, detailing the mathematical formulation of the error correction process and the key design considerations. We demonstrate, through a detailed analysis, that this method offers a significant improvement in the robustness of neural networks compared to conventional approaches, particularly in scenarios with high levels of noise. The presented framework paves the way for a new generation of robust and reliable neural networks capable of operating in challenging environments.

•Aug 31, 2026•0 citations

Fault-Tolerant Quantum Circuit Design Based on Quantum Error-Correcting Codes

Jincheng Zhang

This paper presents a novel approach to designing fault-tolerant quantum circuits utilizing quantum error-correcting codes. The core claim is to develop a method capable of significantly reducing error rates within quantum circuits while achieving high reliability for quantum computation. This is achieved through the integration of theoretical concepts from quantum error-correcting codes with practical circuit design considerations. The proposed methodology focuses on designing quantum circuit architectures that effectively correct errors and enhance overall circuit resilience. The primary innovation lies in extending the application of quantum error-correcting codes, traditionally utilized in quantum communication, to the domain of quantum circuit design, thereby bolstering the inherent error correction capabilities of quantum computing. The presented framework outlines a systematic approach to constructing robust quantum circuits, paving the way for more reliable and scalable quantum computation. This work provides a foundational understanding of how error-correcting codes can be strategically employed to mitigate the detrimental effects of noise in quantum systems.

•Sep 2, 2026•0 citations
This paper proposes a novel architecture, the Quantum Error Correcting Neural Network (QENN), which leverages quantum error correction techniques to construct a fault-tolerant neural network. The core concept involves integrating classical neural networks with quantum error correction codes, such as the Quantum Capacity Decoding Error (QCDE), to mitigate the detrimental effects of quantum decoherence on neural network performance. Each neuron within the QENN utilizes a quantum bit (qubit) to represent its state, enabling the application of quantum error correction codes to detect and correct errors introduced by environmental noise. This approach aims to enhance the scalability and resilience of neural networks, potentially surpassing the capabilities of conventional neural networks in complex computational tasks. The paper details the theoretical framework, explores the integration of QCDE, and outlines a potential architecture for QENNs, focusing on the fundamental principles of combining classical and quantum computation for enhanced neural network functionality. The primary goal is to demonstrate the feasibility and advantages of utilizing quantum error correction within a neural network paradigm.
Classical neural networks suffer from inherent vulnerabilities to noise and errors, severely limiting their applicability in demanding environments. This research proposes a novel approach to mitigating these issues by leveraging topological neural networks (TNNs) for quantum error correction (QEC). Inspired by the robust properties of topological insulators, TNNs are designed to encode information in topological invariants, making them inherently resilient to local perturbations. This paper details the framework for integrating TNNs with neural network architectures, outlining the key concepts of braiding operations, logical qubit representation, and the implementation of standard QEC codes like Shor and Steane. We explore the theoretical underpinnings of this approach, demonstrating how TNNs can effectively detect and correct errors without disrupting the underlying computation. The resulting architecture promises a significantly enhanced resilience to noise, potentially unlocking the full potential of neural networks for complex and uncertain tasks. Our approach offers a fundamentally new direction in computing, bridging the gap between classical and quantum computation through a robust and adaptable network topology. We define key metrics for evaluating the performance of this system including error correction fidelity and computational speedup relative to traditional neural networks.
This paper explores a novel approach to neural network training by synergistically combining quantum error correction (QEC) coding with the training process itself. The core claim is that leveraging the redundancy inherent in QEC schemes, alongside the training dynamics of neural networks, can significantly enhance the robustness and generalization capabilities of neural networks operating in noisy environments. The proposed mechanism involves encoding neural network weights into quantum bits (qubits) utilizing a tailored QEC strategy. During training, feedback from the neural network dynamically adjusts this encoding strategy, improving the network's resilience to noise. We present a theoretical framework outlining this approach, focusing on the key mathematical formulations and demonstrating the potential for improved performance compared to conventional training methods. This work represents a significant step towards creating more efficient and reliable neural network training paradigms.
This paper introduces a novel neural network architecture termed the Adaptive Neural Network based on Quantum Coherence (ANQNQC). The core claim of this work is that real-time monitoring and dynamic adjustment of quantum coherence distribution within a neural network can lead to a more efficient and robust learning process compared to traditional deep learning models. The underlying mechanism involves integrating "quantum coherence sensors" into each neuron, enabling the measurement of its internal quantum state coherence. This sensor data is fed in real-time to a control module employing reinforcement learning algorithms, which dynamically adjusts neuron connection weights, activation thresholds, and quantum state modulation parameters to optimize coherence distribution. The network incorporates error correction coding, utilizing quantum coherence as an error signal for self-correction. This approach aims to reduce computational complexity, minimize information redundancy, and enhance resilience to noise and perturbations. The research represents a paradigm shift by leveraging quantum phenomena within neural networks, potentially overcoming the computational bottlenecks of classical networks and opening new avenues for efficient computation based on quantum mechanical principles. ---
This paper proposes a novel computational architecture that synergistically combines quantum error correction techniques with neuromorphic systems inspired by biological neural networks. The core claim is to design an architecture capable of efficiently correcting quantum errors while simultaneously providing high-parallelism and fault-tolerance for distributed computing. This is achieved by integrating Quantum Error Correcting Codes (QECCs), specifically Low-Density Parity-Check (LDPC) codes, with neuromorphic networks, such as Spiking Neural Networks (SNNs). The SNNs handle the encoding and decoding of quantum information, leveraging their local connectivity and parallel processing capabilities to accelerate error correction and data transmission. This architecture aims to mitigate the classical computational bottleneck traditionally associated with quantum error correction and to enhance the practicality and efficiency of quantum computing. The key innovation lies in the collaborative operation of these two distinct computational paradigms. This architecture offers a pathway towards scalable and robust quantum computing solutions.
Classical neural networks, despite their remarkable success in various domains, are inherently vulnerable to noise and errors, stemming from factors such as numerical instability, stochastic gradient descent, and hardware limitations. This paper proposes a novel approach to enhance the resilience of neural networks by integrating quantum error correction (QEC) directly into their architecture. The core idea is to design and implement a QEC code specifically adapted to the unique error characteristics of classical neural networks. This is achieved by constructing layers within the network that actively monitor and correct for these errors. The theoretical framework outlines the principles of this approach, detailing the mathematical formulation of the error correction process and the key design considerations. We demonstrate, through a detailed analysis, that this method offers a significant improvement in the robustness of neural networks compared to conventional approaches, particularly in scenarios with high levels of noise. The presented framework paves the way for a new generation of robust and reliable neural networks capable of operating in challenging environments.
This paper presents a novel approach to designing fault-tolerant quantum circuits utilizing quantum error-correcting codes. The core claim is to develop a method capable of significantly reducing error rates within quantum circuits while achieving high reliability for quantum computation. This is achieved through the integration of theoretical concepts from quantum error-correcting codes with practical circuit design considerations. The proposed methodology focuses on designing quantum circuit architectures that effectively correct errors and enhance overall circuit resilience. The primary innovation lies in extending the application of quantum error-correcting codes, traditionally utilized in quantum communication, to the domain of quantum circuit design, thereby bolstering the inherent error correction capabilities of quantum computing. The presented framework outlines a systematic approach to constructing robust quantum circuits, paving the way for more reliable and scalable quantum computation. This work provides a foundational understanding of how error-correcting codes can be strategically employed to mitigate the detrimental effects of noise in quantum systems.