Quantum Entanglement Information Encoding via Non-Classical Geometry
Jincheng Zhang
Abstract
Quantum entanglement is a fascinating phenomenon where two or more particles become linked in such a way that they share the same fate, no matter how far apart they are. This link is not physical, but rather a correlation in their quantum states. Quantum entanglement has profound implications for cryptography and quantum communication, and researchers are exploring ways to leverage it for secure information exchange. This paper investigates the use of non-classical geometry, specifically self-related geometry, to enhance the security and robustness of quantum entanglement information encoding. We propose a novel quantum information encoding scheme predicated on this geometry, which offers advantages in stability and key distribution. The core mechanism involves constructing a quantum state that exhibits specific self-related properties, enabling enhanced entanglement fidelity and mitigating potential vulnerabilities. The paper introduces a model that avoids the limitations inherent in conventional encoding methods. We present a theoretical framework and initial experimental considerations to demonstrate the potential of this approach. This research contributes to the ongoing exploration of quantum entanglement for secure communication and explores a novel geometric approach to quantum information processing.