Quantum Entanglement Computation: A Non-Classical Geometry Interpretation
Jincheng Zhang
Abstract
Quantum entanglement, a fundamental aspect of quantum mechanics, offers a unique perspective on computation, particularly in the realm of non-classical geometry. This paper investigates a novel geometric interpretation of quantum entanglement, proposing a model based on entanglement's inherent non-locality. We explore how this interpretation leverages entanglement's properties to introduce new geometric structures within a computational framework, aiming to reveal the non-classical properties of quantum computation. This research suggests a fundamentally different approach to quantum algorithm design and potential computational challenges, pushing the boundaries of current quantum computing paradigms.