Nonlinear Topological Geometry Quantum Entanglement Calculation Framework
Jincheng Zhang
Abstract
This paper presents a novel computational framework for analyzing complex topological structures, leveraging the unique properties of quantum entanglement. We introduce a quantum entanglement state calculation model rooted in topological geometry, aiming to overcome the limitations of classical quantum computation in simulating intricate topological phenomena. The core mechanism involves incorporating a dynamic, non-linear structure within the quantum state, enabling a more precise and efficient representation of topological properties compared to traditional approaches. This framework offers a potential breakthrough in the simulation and analysis of complex topological geometries, particularly in scenarios where traditional methods struggle due to inherent complexity.