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Quantum Entanglement-Based Constraint Satisfaction (QECS)

Jincheng Zhang

Published Sep 3, 2026• 0 citations
Publisher

Abstract

Quantum entanglement, a bizarre yet powerful phenomenon in quantum mechanics, has garnered increasing attention as a potential tool for computation and information processing. This research focuses on the application of entanglement to the constraint satisfaction problem (CSP), a fundamental area of computer science with widespread applications across various fields. We propose a novel constraint satisfaction algorithm, QECS, which leverages entanglement to accelerate the search for solutions within a complex, highly constrained space. This paper details the algorithm's core mechanisms, explores its theoretical advantages, and presents preliminary results demonstrating a significant speedup compared to classical approaches for specific CSP instances. The core claim is that QECS offers a substantial improvement in computational efficiency, particularly when dealing with challenging constraints.

DOI
10.5281/zenodo.22271822

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Constraint satisfaction problems (CSPs) are ubiquitous in various fields, including artificial intelligence, scheduling, and optimization. Traditional CSP solvers often struggle with large and complex problem instances, leading to significant computational costs. This paper explores the application of quantum-inspired algorithms to address these challenges. We propose a novel approach leveraging concepts from quantum mechanics, specifically superposition and entanglement, to enhance the search process within CSPs. The core idea involves employing techniques such as quantum walks to explore the solution space more efficiently than classical methods. Our framework demonstrates the potential for significant performance improvements in solving CSPs by effectively mimicking quantum computational paradigms within a classical setting. We focus on the theoretical aspects and provide a detailed explanation of the methodology, highlighting its advantages and potential applications. The key contribution lies in the strategic integration of quantum-inspired concepts to optimize the exploration of the solution space of CSPs, offering a promising direction for tackling computationally intensive problems.
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