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Core Claim: Design a quantum state self-avoidance method based on dynamic topology, leveraging the adaptive properties of quantum topology to achieve quantum state self-avoidance, thereby improving quantum state stability.

Jincheng Zhang

Published Sep 4, 2026• 0 citations
Publisher

Abstract

Quantum state self-avoidance is a critical challenge in quantum computing, aiming to stabilize quantum states against decoherence and environmental influences. This paper explores a novel approach leveraging dynamic topology to address this challenge. We propose a framework that dynamically adjusts the quantum state's avoidance behavior through transformations based on the quantum state's evolving dynamics. The core mechanism involves analyzing and adapting the quantum state's topology to mitigate potential issues, resulting in improved robustness and stability. This method offers a significant departure from traditional static approaches, promoting adaptability and enhanced resilience in quantum systems. We demonstrate the effectiveness of this framework through a series of simulations and analysis, showcasing its potential for achieving substantial improvements in quantum state stability. The proposed method's ability to automatically fine-tune the avoidance mechanism makes it a promising avenue for advancing the development of practical quantum computing architectures.

DOI
10.5281/zenodo.22294798

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Quantum state transfer and mitigation are critical challenges in quantum computing, requiring efficient and robust methods to handle complex quantum systems. This paper introduces a novel dynamic topology framework for quantum state transfer and mitigation, leveraging the inherent self-adaptive properties of quantum topology. We propose a method that dynamically adjusts the topology to facilitate rapid state shifts and mitigates potential errors arising from quantum decoherence. The core mechanism centers on employing a series of iterative transformations within the dynamic topology to minimize the impact of environmental noise. The advantages of this approach include enhanced efficiency, improved stability, and the potential for scaling quantum computations. This research contributes to a fundamental shift in the design of quantum algorithms, offering a promising path toward more practical and reliable quantum computing.
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