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基于量子态的算法优化器

Jincheng Zhang

Published Sep 7, 2026• 0 citations
Publisher

Abstract

This paper explores the potential of leveraging quantum mechanics to enhance algorithm optimization for machine learning models. Traditional optimization algorithms often struggle with complex, high-dimensional parameter spaces, and the inherent properties of quantum systems offer a promising avenue for improvement. We propose a novel algorithm, "Quantum Optimizer," that utilizes quantum state representations to dynamically adjust model parameters, leading to improved performance and efficiency. The core mechanism involves mapping model parameters to quantum states, applying quantum algorithms to manipulate these states, and then reconstructing the optimized model. This paper details the theoretical foundations of Quantum Optimizer, demonstrates its experimental results on a benchmark dataset, and discusses future research directions.

DOI
10.5281/zenodo.22635971

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Quantum Machine Learning (QML) has emerged as a rapidly advancing field, offering the potential to revolutionize various computational tasks. Within QML, adaptive model parameter optimization stands as a critical area of focus, aiming to dynamically adjust model parameters to achieve optimal performance across diverse datasets. This paper presents a novel adaptive model parameter optimization algorithm based on quantum mechanics principles, leveraging quantum states to enhance the training process. The core mechanism involves utilizing quantum algorithms to iteratively refine model parameters, ultimately leading to improved machine learning model performance. The research addresses the limitations of traditional parameter tuning methods by presenting a fundamentally different approach, promising enhanced efficiency and potential for superior results. This work introduces a quantum-enhanced optimization strategy designed to tackle the inherent challenges of model parameter adjustment.
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