Dimension Expansion Quantum Entanglement: A Mathematical Modeling Approach
Jincheng Zhang
Abstract
This paper introduces a novel mathematical modeling framework for quantum entanglement, extending its core principles to higher-dimensional quantum states. We propose a self-relevant theory predicated on the inherent properties of quantum states, aiming to uncover hidden aspects of entanglement and provide new insights into quantum information processing, quantum computation, and quantum cryptography. The core mechanism centers on leveraging the self-correlation properties of high-dimensional quantum states to generate new mathematical models and algorithms. This work explores potential applications of this framework within these fields, emphasizing the potential for enhanced understanding and novel approaches to quantum technologies.