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Quantum-Enhanced Topological Field Theory (QETF)

Jincheng Zhang

Published Sep 7, 2026• 0 citations
Publisher

Abstract

Quantum-Enhanced Topological Field Theory (QETF) addresses the limitations of existing theoretical frameworks by proposing a novel approach to unifying topological field theories with quantum mechanics. This paper outlines a theoretical framework centered on formalizing the relationship between the topology of a space and the quantum state within it, utilizing quantum entanglement as a crucial mechanism to establish a deeper connection between these seemingly disparate areas of physics. The core claim is to develop a foundational theory that bridges the gap between topological field theories and quantum mechanics, offering a pathway for potential breakthroughs in various scientific disciplines. We will explore the core mechanism of this framework, focusing on how entanglement can be leveraged to enhance the understanding of topological properties within quantum systems. This work demonstrates the potential of QETF to provide a new perspective on the interplay between topology and quantum mechanics, potentially leading to novel insights and applications.

DOI
10.5281/zenodo.22613501

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Quantum entanglement is a cornerstone of quantum mechanics, exhibiting a uniquely linked correlation between two or more particles, irrespective of distance. This phenomenon holds immense potential for revolutionizing information storage and transmission. This paper explores the intersection of quantum entanglement and topological field theory, proposing a novel approach to leveraging this connection to design a quantum information system with unprecedented capabilities. We introduce the concept of a "Quantum Entanglement Topological Field (QETF)", a framework where quantum entanglement is intrinsically linked to the topological properties of spacetime, offering a path to robust and scalable quantum information processing and communication. The paper details the core mechanism of the QETF, emphasizing the creation of entangled states within a topologically protected space, and argues that this approach offers a significant advancement over existing quantum technologies. We discuss the potential implications of this research for quantum computing and quantum communication, emphasizing the transformative impact of harnessing entanglement within a topological framework.
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