Dimensional Geometry Quantum Computation
Jincheng Zhang
Abstract
This paper explores the potential of leveraging dimensionality geometry as a foundational element within quantum computation. The core claim is to design a novel quantum computing framework that utilizes geometric structures to enhance efficiency and precision, and to optimize quantum information encoding and processing. The methodology centers around exploiting the unique properties of high-dimensional geometries to design quantum bits, enhance quantum entanglement, and improve overall computational performance. This work aims to shift the focus from standard qubit manipulation to a more sophisticated approach that fundamentally alters the computational landscape. The research will detail the design of a quantum computing architecture leveraging geometric principles, explore the impact of quantum entanglement and tunneling on key operations, and present a conceptual roadmap for future research and development.