Non-Linear Geometric Field Theory: A Foundation for Quantum Computing Acceleration
Jincheng Zhang
Abstract
This paper presents a novel approach to quantum computing based on non-linear geometric field theory, aiming to accelerate computational performance through dynamic quantum entanglement manipulation. We propose a new quantum algorithm that leverages the inherent properties of quantum geometry to enhance the efficiency of quantum computations, particularly in the design and manipulation of complex quantum states. The core of this work lies in the introduction of a "quantum geometry" framework, which treats quantum entanglement as a geometric property and utilizes a dynamically adjusting entanglement pattern to optimize computational results. This represents a significant departure from traditional approaches, offering a pathway to enhanced quantum processing capabilities. The resulting algorithm is presented as a foundational concept with the potential for transformative impacts on quantum computing.