Jincheng Zhang
Jincheng Zhang
Abstract
This paper introduces a novel approach to matrix computation leveraging the unique properties of quantum entanglement. We propose a method that transforms matrix operations into a sequence of non-linear quantum operations, guided by the inherent properties of entangled states. The core mechanism centers around exploiting the non-linearity inherent in entangled quantum states to generate a fundamentally different computational paradigm. The study explores the potential of this technique for advancing quantum algorithms and offering a pathway to novel quantum computations. This paper provides a detailed mathematical framework for the proposed method and discusses its implications for quantum information processing.