Time-Domain Quantum Entanglement: A Geometric Modeling Approach
Jincheng Zhang
Abstract
This paper explores the application of a novel geometric model for understanding quantum entanglement. The core claim is that a "time-domain quantum geometry" provides a robust framework for describing entanglement as a fundamentally geometric phenomenon. We propose a model that utilizes quantum geometry principles to model the evolution and properties of entangled states. This model offers a departure from traditional approaches by explicitly incorporating the temporal dimension of quantum entanglement, potentially bridging the gap between theoretical and experimental observations. The paper will detail the model's construction, key mathematical representations, and preliminary results demonstrating its ability to capture essential aspects of entanglement dynamics. This research aims to advance our understanding of quantum entanglement by providing a new geometric perspective.