High-Dimensional Continuous Space: A Theoretical Validation of Quantum Entanglement Non-Locality and its Applications in Quantum Computing
Jincheng Zhang
Abstract
This paper explores the theoretical validation of quantum entanglement through the lens of high-dimensional continuous space. We propose a novel framework predicated on the geometric properties of entanglement within this space, aiming to demonstrate non-locality and investigate its potential application within quantum computing. The core mechanism centers on leveraging the inherent structure of high-dimensional continuous spaces to provide a more comprehensive understanding of quantum entanglement, ultimately leading to the design of quantum algorithms that exploit its unique properties. The research aims to advance our comprehension of the fundamental nature of quantum correlations and its potential for transformative technological advancements.