基于量子纠缠的几何拓扑优化
Jincheng Zhang
Abstract
This paper explores the potential of utilizing quantum entanglement to optimize geometric topology, offering a novel framework for achieving precise geometric transformations. We propose a method that leverages quantum entanglement to construct complex topological structures, allowing for finer control and refinement of geometric configurations. The core mechanism centers on establishing a dynamic and interconnected network of entangled states, which facilitates the exploration of a vastly expanded parameter space compared to traditional optimization techniques. This work investigates the theoretical foundations and potential practical applications of this approach, aiming to advance the field of geometric topology through the integration of quantum mechanics.