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Dimension Generalization and the Correlation of Quantum Entanglement

Jincheng Zhang

Published Sep 1, 2026• 0 citations
Publisher

Abstract

This paper explores the potential synergy between dimensionality generalization and the correlation of quantum entanglement, focusing on the development of a novel computational framework that leverages entanglement to address the limitations of classical computation. We propose a new approach to quantum computing centered around the "dimension mapping" mechanism, which dynamically translates quantum states across multi-dimensional spaces to extract information. This research investigates the feasibility of utilizing entanglement as a key element in enabling the processing of ultra-high-dimensional spaces and ultimately contributes to exploring quantum computation's potential for enhanced capabilities. The core claim centers on the construction of a fundamentally new computational paradigm that extends beyond the constraints of conventional algorithms, potentially unlocking novel quantum applications.

DOI
10.5281/zenodo.22223429

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This paper explores the potential of leveraging quantum entanglement to revolutionize quantum computing through a novel dimensionality mapping technique. We introduce a dynamic quantum entanglement network designed to create a "dimension mapping" mechanism, effectively expanding the computational space beyond the limitations of traditional quantum computers. This approach offers a potential pathway toward achieving unprecedented computational capabilities by exploiting the inherent correlations within entangled quantum systems. The core mechanism focuses on establishing a network that dynamically adjusts the quantum state to facilitate the traversal of complex multi-dimensional spaces. This study investigates the implications of this method, analyzing its potential for enhancing quantum information processing and demonstrating its feasibility through theoretical modeling and simulations. The resulting advancements hold promise for unlocking entirely new avenues of quantum algorithm design and problem-solving.
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