基于量子自适应矩阵的非线性运算
Jincheng Zhang
Abstract
This paper presents a novel approach to non-linear operations based on quantum self-adapted matrices. Traditional methods often rely on classical computers, while quantum self-adapted matrices offer potential for enhanced computational efficiency. We develop a new algorithm utilizing these matrices to efficiently handle complex linear equation systems. The core mechanism involves optimizing the matrix transformations through quantum self-adaptation, leading to improved performance compared to existing techniques. This work explores the fundamental principles behind this approach and demonstrates its potential for tackling computationally challenging problems. The paper concludes with a discussion of the advantages and limitations of this method.