Non-Linear Quantum Geometry Mapping
Jincheng Zhang
Abstract
This paper explores a novel approach to quantum computing utilizing a dynamically mapped quantum geometry. The core claim is to design an algorithm that leverages quantum entanglement to facilitate more efficient quantum algorithms and facilitate the manipulation of quantum states. Traditional quantum algorithms often face limitations due to the inherent fragility of quantum entanglement. This research proposes a new mapping technique that harnesses the properties of entanglement to enhance quantum computation, circumventing traditional constraints. The paper details the fundamental concepts, the underlying mathematical framework, and preliminary experimental results demonstrating the potential for this algorithm to significantly improve quantum processing capabilities. We will cover the core mechanism of the algorithm, its design considerations, and initial exploration of its effects on quantum state manipulation.