Quantum Entanglement Modeling Framework
Jincheng Zhang
Abstract
Quantum entanglement, a fundamental phenomenon in quantum mechanics, presents a significant challenge to classical physics. While entanglement is undeniably a bizarre and seemingly paradoxical aspect of the quantum world, its implications extend far beyond theoretical curiosity. This paper explores the potential of a novel modeling framework for quantum entanglement, grounded in the principles of non-locality. We propose a dynamic correlation model, parameterized by a "quantum correlation degree," that captures the inherent uncertainty and interconnectedness in entangled states. The framework utilizes a computational approach, specifically leveraging a modified quantum algorithm, to simulate and analyze entangled systems. This work introduces a new perspective on entanglement, moving beyond traditional approaches that primarily focus on local realism. We argue that this framework offers a robust and flexible approach to understanding and potentially manipulating entanglement, opening avenues for novel quantum algorithms and potential advancements in quantum information processing. The core claim is that this model provides a mathematically rigorous, computationally feasible framework for understanding and modeling non-local entanglement.