Quantum Entanglement Computation: A Non-Classical Geometric Framework
Jincheng Zhang
Abstract
Quantum entanglement, a fundamental phenomenon in quantum mechanics, offers the potential for revolutionary computational capabilities. This paper explores a novel quantum computation model predicated on non-classical geometric structures, leveraging the unique properties of entangled quantum states to facilitate complex calculations. We propose a framework wherein entangled particles serve as the fundamental units of computation, enabling the acceleration of quantum algorithms through optimized entanglement manipulation. This work introduces a fundamentally new approach to quantum state computation, presenting a non-traditional geometric model with significant implications for the future of quantum computing.