基于量子纠缠的非线性几何几何学
Jincheng Zhang
Abstract
This paper investigates the potential of quantum entanglement as a fundamental building block for a novel geometric geometry framework, exploring its implications for modeling high-dimensional space and the interplay between quantum entanglement and geometric properties. We propose a new geometric transformation predicated on entanglement, which transforms spatial geometry into entangled states. The core mechanism centers around understanding how entanglement inherently disrupts traditional geometric notions of topology and potentially opens avenues for novel geometric interpretations. The paper presents a conceptual framework and preliminary mathematical models to demonstrate the potential of this approach, highlighting the challenges and opportunities for future research.