Quantum Entanglement State Modeling: A Novel Approach to Non-Linear Geometric Distribution
Jincheng Zhang
Abstract
Quantum entanglement, a fundamental phenomenon in quantum mechanics, holds immense potential for revolutionizing information storage and transmission. This paper explores the application of quantum entanglement to the development of a novel non-linear geometric distribution model for describing quantum information. We propose a framework centered around the concept of entangled states as the fundamental building blocks of quantum information, aiming to capture and manipulate the intricate interplay of quantum states. This model incorporates a unique geometric distribution approach, enabling precise modeling of quantum state evolution and facilitating enhanced quantum information encoding and transmission capabilities. The core claim is that this model offers a significantly enhanced approach to quantum information handling compared to existing approaches. We detail the model's architecture, mathematical foundation, and potential applications, highlighting the novel mechanisms and the benefits derived from incorporating entanglement into the geometric distribution framework. The work introduces a new perspective on quantum information management, focusing on the interplay between entangled states and geometric distributions.