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基于动态量子算法的概率模型优化

Jincheng Zhang

Published Aug 31, 2026• 0 citations
Publisher

Abstract

This paper introduces a novel probabilistic model optimization framework based on dynamic quantum algorithms. Traditional probabilistic model optimization often relies on static parameters, limiting the potential for efficiency gains. Our proposed framework dynamically adjusts quantum state fields, optimizing quantum computation's performance through a continuous, adaptive process. We detail the core mechanism of this framework, outlining the utilization of a quantum algorithm for real-time field manipulation. The resulting optimizations demonstrate a significant improvement in quantum state fidelity and overall computational throughput compared to conventional approaches. This work offers a promising pathway for enhancing the performance of quantum algorithms, particularly those involving complex quantum circuits. The framework's adaptability and the potential for substantial efficiency gains make it a significant advancement in the field of quantum computing.

DOI
10.5281/zenodo.22185756

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This paper introduces a novel quantum algorithm optimization strategy based on dynamically adjusted quantum paths. Traditional quantum algorithm optimization often relies on static parameter adjustments, limiting the potential for significant efficiency gains. This work proposes a dynamic approach that intelligently adjusts quantum path parameters during the execution of a quantum algorithm, optimizing both the algorithm's efficiency and cost. We demonstrate the effectiveness of this method through a series of simulations and analysis, showcasing a substantial reduction in computational resources compared to conventional optimization techniques. The core mechanism involves a self-adaptive parameter tuning process driven by a feedback loop, continuously refining the quantum path to achieve optimal performance. The resulting algorithm exhibits improved performance metrics across a range of quantum algorithms, highlighting the advantages of this adaptive approach.
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This paper presents a novel quantum algorithm optimization approach based on a dynamically adjusted quantum potential field. Traditional quantum algorithm optimization often relies on static parameter adjustments, which can limit the potential for significant improvements. This work introduces a new method that leverages the inherent dynamic nature of the quantum potential field to dynamically adjust parameters, thereby enhancing the performance of quantum algorithms. The core mechanism involves analyzing the quantum potential field and iteratively adjusting its parameters to optimize the algorithm's output. This dynamic adjustment allows for a more efficient and robust optimization process compared to static methods. We demonstrate the efficacy of this approach through a series of simulations and analyses, showcasing significant performance gains in specific benchmark quantum algorithms. The resulting algorithm offers a pathway to more effective quantum algorithm design and optimization.
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