基于高阶矩阵的动态量子态的量子计算
Jincheng Zhang
Abstract
This paper introduces a novel quantum computing approach based on dynamic quantum states, leveraging the self-adaptive properties of high-rank matrices. We propose a quantum computing framework that utilizes the inherent ability of high-rank matrices to dynamically adjust quantum states, thereby enhancing the efficiency and precision of quantum computations. This design focuses on mitigating the limitations of traditional quantum algorithms and opens possibilities for more complex and robust quantum systems. The core mechanism involves constructing a quantum computing framework that adapts to the state, enabling efficient and accurate quantum processing. This paper explores the advantages and potential challenges of this approach, emphasizing the role of high-rank matrices in driving quantum performance.