Quantum State Nonlinear Geometry Mapping and Integration with Superconducting Computation
Jincheng Zhang
Abstract
Quantum state non-linear geometry mapping aims to transform complex quantum states into the basis of superconducting computation, enabling expansion of superconducting computation. This paper explores the theoretical framework and preliminary implementation of such a system, demonstrating the potential for enhanced computational capabilities through the integration of these mapping techniques. The core mechanism involves a novel approach to mapping quantum states using a non-linear geometric transformation, which is then integrated into a superconducting computation framework. We present a preliminary model and discuss the challenges and opportunities inherent in this approach. The significance of this work lies in its potential to unlock new avenues for exploring quantum systems and computational paradigms.