Quantum Non-Linear Matrix Operations
Jincheng Zhang
Abstract
Quantum non-linear matrix operations represent a novel approach to matrix transformations within the realm of quantum computation. This paper proposes a new method predicated on the principles of quantum entanglement to achieve precise matrix manipulations, offering a potential pathway for enhancing the capabilities of quantum algorithms. The core mechanism centers around the utilization of entangled states to perform matrix transformations with enhanced accuracy and efficiency. We present a theoretical framework and initial experimental explorations to demonstrate the feasibility and potential benefits of this approach.