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Self-Spin Quantum Entanglement Optimization – Topological Structure Optimization

Jincheng Zhang

Published Aug 31, 2026• 0 citations
Publisher

Abstract

This research explores the application of self-spin quantum entanglement to a novel geometric optimization algorithm. Traditional geometric optimization methods often rely on classical algorithms and can struggle with complex geometries. We propose a new approach utilizing the unique properties of quantum entanglement to dynamically adjust geometric parameters, enabling a more efficient and accurate optimization process. The core mechanism involves utilizing self-induced quantum entanglement to guide the exploration of the solution space, effectively creating a 'quantum guide' to fine-tune the geometric form. This investigation focuses on the potential of this technique to surpass the limitations of existing geometric optimization methods and offers a promising pathway toward enhanced precision and speed.

DOI
10.5281/zenodo.22205314

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This paper introduces a novel geometric topology optimization algorithm leveraging quantum computing to address complex optimization problems. Traditional optimization methods rely on manual constraint design, limiting flexibility and computational efficiency. We propose a quantum-enhanced approach that dynamically adjusts geometric constraints and utilizes quantum entanglement to explore the intricate structure of geometric topologies. This algorithm demonstrates significant improvements in optimization speed and solution quality compared to classical methods for a range of geometric constraint problems. The core mechanism involves utilizing quantum entanglement to represent and manipulate the underlying topology, enabling efficient exploration of the solution space. This research presents a fundamentally new approach to geometric optimization, potentially revolutionizing the field through enhanced computational power and algorithmic efficiency.
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