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Dynamic Quantum Path

Jincheng Zhang

Published Sep 6, 2026• 0 citations
Publisher

Abstract

This paper explores the potential of dynamic quantum paths – a novel approach to path searching and optimization within complex systems leveraging quantum entanglement and topological structures. Traditional path-finding algorithms often struggle with high-dimensional spaces and require extensive computational resources. We propose a new methodology utilizing quantum entanglement to create dynamically evolving pathways, enabling efficient exploration and optimization of complex problems. This research investigates the feasibility of utilizing quantum properties to overcome limitations of conventional algorithms, offering a promising pathway towards enhanced performance in areas such as combinatorial optimization, molecular design, and network analysis. The core mechanism centers around establishing and manipulating entangled states to guide the search process. We demonstrate the effectiveness of this approach through simulations and preliminary experimental investigations, highlighting its potential for significantly improved results compared to existing techniques.

DOI
10.5281/zenodo.22498127

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This paper investigates the potential of leveraging quantum entanglement for dynamic topology optimization within pathfinding algorithms. Traditional pathfinding methods often struggle with dynamically changing environments, necessitating the development of adaptive algorithms. We propose a novel approach that utilizes quantum entanglement to dynamically adjust the topology of a path, enhancing computational efficiency and stability. The core mechanism involves encoding and manipulating entangled states to guide the exploration of the search space. This research explores the design of an entanglement-based algorithm capable of finding optimal paths in complex, evolving environments. We demonstrate the effectiveness of this approach through simulations and preliminary experiments, showcasing significant improvements in pathfinding performance compared to existing techniques.
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This paper explores the application of quantum optimization to the challenging task of searching and optimizing within complex topological spaces. Traditional optimization algorithms often struggle with the inherent non-linearity and intricate geometries of these spaces, limiting their effectiveness. This research proposes a novel quantum algorithm designed to navigate and manipulate topological structures, ultimately leading to the discovery of optimal solutions. We present a framework that utilizes quantum superposition and entanglement to explore the vast search space of topological spaces, guided by a dynamic optimization process. The core mechanism focuses on exploiting the inherent properties of topological spaces to guide the search towards promising solutions. The proposed algorithm demonstrates the potential for significant advancements in the efficient exploration and optimization of topological structures, offering a new approach to problems requiring intricate geometric manipulation.
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