Quantum Entanglement: A Non-Classical Geometry Analysis
Jincheng Zhang
Abstract
Quantum entanglement, a cornerstone of quantum mechanics, presents a profound challenge to our classical intuition regarding space and time. This paper explores the potential of leveraging non-classical geometry to deepen our understanding of entanglement. We propose a novel analytical framework, grounded in the unique properties of entangled states, aiming to reveal the fundamental nature of entanglement and anticipate significant advancements in quantum information processing. This work centers around the concept of non-Euclidean geometries applied to the representation of entangled states, offering a potential pathway towards more efficient and robust quantum algorithms.