Quantum Entanglement and Non-Classical Geometry: A Novel Modeling Framework
Jincheng Zhang
Abstract
This paper introduces a novel approach to quantum entanglement modeling, centered on the application of non-classical geometric structures. We propose a framework that integrates the inherent geometric properties of quantum entanglement directly into the design of quantum information processing and quantum computation. The core mechanism involves embedding the geometric characteristics of entanglement—such as topological structures—into the core of quantum computation's geometric representation. This new model offers a potential pathway to enhance the simulation of quantum entanglement and its implications for quantum information handling and algorithm design. The study explores the potential benefits of this approach, focusing on its ability to capture the complexities inherent in entangled states and offer a deeper understanding of quantum phenomena.