Non-Linear Matrix Dynamics and the Coupling Effect of Quantum Entanglement
Jincheng Zhang
Abstract
This paper investigates the impact of non-linear matrix dynamics on the evolution of quantum entanglement states. We construct a dynamic system model leveraging quantum entanglement's inherent non-linear properties, aiming to simulate complex quantum computation behaviors. A novel self-adaptive adjustment mechanism is proposed, providing a framework for robust and efficient quantum computation. The study explores how matrix dynamics influence the stability and entanglement structure of quantum states. This research offers a significant advancement in understanding the interplay between matrix dynamics and quantum entanglement, with potential implications for future quantum algorithms and hardware development.