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Quantum State-Based Dynamic Probability Model Optimization (QSPMO)

Jincheng Zhang

Published Aug 31, 2026• 0 citations
Publisher

Abstract

This paper introduces a novel dynamic probability model optimization algorithm, QSPMO, which leverages quantum state representations to dynamically adjust probability model parameters, leading to improved model prediction accuracy. Traditional probabilistic models often struggle with complex quantum systems due to their static nature. QSPMO addresses this limitation by employing quantum algorithms to iteratively refine probability parameter estimations based on the quantum state of the system. The core mechanism involves mapping the system's quantum state to a probabilistic representation, and then utilizing quantum optimization techniques to minimize the error between predicted and actual outcomes. This approach offers a promising pathway for enhancing predictive capabilities in various quantum applications.

DOI
10.5281/zenodo.22187983

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This paper introduces a novel dynamic probability model optimization algorithm, QSPMO, which leverages quantum state representations to dynamically adjust probability model parameters, leading to improved model prediction accuracy. Traditional probabilistic models often struggle with complex quantum systems due to their static nature. QSPMO addresses this limitation by employing quantum algorithms to iteratively refine probability parameter estimations based on the quantum state of the system. The core mechanism involves mapping the system's quantum state to a probabilistic representation, and then utilizing quantum optimization techniques to minimize the error between predicted and actual outcomes. This approach offers a promising pathway for enhancing predictive capabilities in various quantum applications.
This paper presents a novel approach to probability modeling leveraging the inherent randomness of quantum computation. We introduce a dynamically adaptive probabilistic model, designed to enhance model precision and improve prediction accuracy through iterative optimization guided by quantum algorithms. The core mechanism centers around utilizing quantum randomness to dynamically adjust probability distributions, enabling the model to adapt to complex environments and achieve superior predictive capabilities. Traditional probabilistic models often struggle with this adaptability. This work explores how quantum algorithms can provide a more flexible and robust framework for probabilistic representation and refinement. The paper details the design of the algorithm, its mathematical foundations, and preliminary experimental results demonstrating its efficacy in specific scenarios.
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