基于非线性矩阵运算的量子计算的优化算法
Jincheng Zhang
Abstract
This paper explores a novel optimization algorithm for quantum computation based on the inherent properties of non-linear matrix operations. Quantum computation, traditionally reliant on classical algorithms, presents significant challenges in achieving optimal performance. This research proposes a new approach that leverages these properties to significantly enhance the efficiency of quantum computations. We analyze the impact of this algorithm on various quantum circuit designs, demonstrating improvements in fidelity and reduced computational complexity. The core mechanism involves a dynamic matrix transformation applied to the quantum state, effectively manipulating the system to find a more efficient solution. The potential implications of this algorithm extend beyond simple performance gains, offering insights into the fundamental characteristics of quantum systems and potentially unlocking new quantum technologies.