Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Log inSign up
Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Blog
Job Board
Q3AS

© 2026 Aqora Quantum S.A.S.

TermsPrivacyLegal Notice

QEM-8: A Direction-Based Collapse Algebra for Quantum Entanglement Modes

wang, youfu

Published Nov 4, 2025• 0 citations
Publisher

Abstract

This paper proposes QEM-8, a discrete directional-mode algebra explaining eight asymmetric quantum collapse modes. The framework provides mathematical insight into direction-conditioned entanglement and hidden causal asymmetry in quantum communication.
DOI
10.5281/zenodo.17520260

Related papers

QEM-8^3: Entanglement Square Lattice and Flip-Wave Dynamics

Wangyoufu

This paper introduces QEM-8^3, a three-dimensional extension of the QEM-8 entanglement framework. The model treats each entangled pair (A↔B and C↔D) as both an individual binary relation and part of a larger lattice system. By stacking the eight directional entanglement modes along vertical, horizontal, and depth axes, the structure forms a stable entanglement square lattice. The transitions between AB|CD and AD|BC are explained through measurement sequence, basis switching, and stability reconfiguration. The result is a discrete algebraic lattice that preserves absolute duality and relational symmetry across multi-quantum entanglement systems.

•Nov 5, 2025•0 citations

QEM-Closure: A Geometric-Dynamical Closure Model for Quantum Nonlocality

Wangyoufu

QEM-Closure is a self-consistent geometric-dynamical framework for quantum bipartite nonlocality, constructed based on globally shared hidden phase, π-reflection symmetry, and second-harmonic phase-locking dynamics. Without invoking quantum states, Hilbert spaces, or unitary evolution, the model rigorously derives three core features of quantum entanglement: no-signaling condition, nonlocal correlation structure, and Tsirelson bound, from classical diffusion dynamics and planar geometry. A unified observable invariant Λ is introduced as the sole free parameter, and three experimentally falsifiable predictions (universal scaling law, symmetric two-peak phase distribution, even-order harmonic corrections only) are provided. The framework is mathematically rigorous, closed, and testable, offering an underlying structural origin of quantum entanglement while being compatible with standard quantum mechanics.

•Feb 27, 2026•0 citations

Quantum Entanglement Non-Asymmetry Theory

Jincheng Zhang

Quantum entanglement, a cornerstone of quantum mechanics, remains a profoundly mysterious phenomenon. While its existence has been experimentally verified, its fundamental nature remains largely inaccessible to direct manipulation. This paper presents a novel theoretical framework, "Non-Asymmetric Entanglement Theory" (NAET), designed to address this challenge. NAET proposes a fundamentally new approach to understanding and utilizing entanglement by explicitly incorporating non-symmetry into its core principles. We explore the implications of this integration for quantum computation, focusing on enhancing entanglement strength and stability. The theoretical model developed leverages a carefully constructed concept of "Non-Asymmetric Entanglement" to provide a new perspective on the limitations and potential of current quantum algorithms. This work aims to provide a more comprehensive and mathematically rigorous understanding of entanglement, offering a pathway to enhanced quantum computing capabilities.

•Sep 4, 2026•0 citations

Quantum Entanglement and Asymmetry Analysis and Application

Jincheng Zhang

Quantum entanglement, a uniquely quantum phenomenon, presents a profound challenge to classical physics and has captivated researchers for decades. This research delves into the intricacies of entanglement, specifically focusing on its asymmetric nature – a crucial element for establishing robust and secure communication protocols. We analyze the fundamental properties of entanglement and explore the potential of leveraging this asymmetry to develop novel quantum communication systems. Our core claim centers around a new quantum communication protocol predicated on this asymmetry, aiming to enhance security through a mechanism rooted in the non-classical nature of entangled states. This work provides a detailed investigation into the potential of harnessing entanglement's inherent instability to achieve a level of security far surpassing current methods.

•Sep 5, 2026•0 citations

Title: Predictive Modeling of Quantum Entanglement Through Wave Function Collapse Analysis

Jincheng Zhang

Quantum entanglement, a cornerstone of quantum mechanics, presents a profound challenge to classical intuition. Its delicate nature necessitates precise modeling and prediction. This research investigates a novel analytical framework for predicting the collapse of quantum entanglement, driven by a modified version of the Schrödinger equation and incorporating insights from quantum chaos theory. The proposed model aims to provide a robust and predictive tool for understanding and potentially manipulating entanglement, offering a pathway toward advancements in quantum communication and fundamental physics. The study focuses on quantifying the probabilistic nature of collapse and offers a potential route to enhanced control over entangled states.

•Sep 3, 2026•0 citations

QEM-8: A Direction-Based Collapse Algebra for Quantum Entanglement Modes

Youfuwang

•Nov 3, 2025•0 citations
This paper introduces QEM-8^3, a three-dimensional extension of the QEM-8 entanglement framework. The model treats each entangled pair (A↔B and C↔D) as both an individual binary relation and part of a larger lattice system. By stacking the eight directional entanglement modes along vertical, horizontal, and depth axes, the structure forms a stable entanglement square lattice. The transitions between AB|CD and AD|BC are explained through measurement sequence, basis switching, and stability reconfiguration. The result is a discrete algebraic lattice that preserves absolute duality and relational symmetry across multi-quantum entanglement systems.
QEM-Closure is a self-consistent geometric-dynamical framework for quantum bipartite nonlocality, constructed based on globally shared hidden phase, π-reflection symmetry, and second-harmonic phase-locking dynamics. Without invoking quantum states, Hilbert spaces, or unitary evolution, the model rigorously derives three core features of quantum entanglement: no-signaling condition, nonlocal correlation structure, and Tsirelson bound, from classical diffusion dynamics and planar geometry. A unified observable invariant Λ is introduced as the sole free parameter, and three experimentally falsifiable predictions (universal scaling law, symmetric two-peak phase distribution, even-order harmonic corrections only) are provided. The framework is mathematically rigorous, closed, and testable, offering an underlying structural origin of quantum entanglement while being compatible with standard quantum mechanics.
Quantum entanglement, a cornerstone of quantum mechanics, remains a profoundly mysterious phenomenon. While its existence has been experimentally verified, its fundamental nature remains largely inaccessible to direct manipulation. This paper presents a novel theoretical framework, "Non-Asymmetric Entanglement Theory" (NAET), designed to address this challenge. NAET proposes a fundamentally new approach to understanding and utilizing entanglement by explicitly incorporating non-symmetry into its core principles. We explore the implications of this integration for quantum computation, focusing on enhancing entanglement strength and stability. The theoretical model developed leverages a carefully constructed concept of "Non-Asymmetric Entanglement" to provide a new perspective on the limitations and potential of current quantum algorithms. This work aims to provide a more comprehensive and mathematically rigorous understanding of entanglement, offering a pathway to enhanced quantum computing capabilities.
Quantum entanglement, a uniquely quantum phenomenon, presents a profound challenge to classical physics and has captivated researchers for decades. This research delves into the intricacies of entanglement, specifically focusing on its asymmetric nature – a crucial element for establishing robust and secure communication protocols. We analyze the fundamental properties of entanglement and explore the potential of leveraging this asymmetry to develop novel quantum communication systems. Our core claim centers around a new quantum communication protocol predicated on this asymmetry, aiming to enhance security through a mechanism rooted in the non-classical nature of entangled states. This work provides a detailed investigation into the potential of harnessing entanglement's inherent instability to achieve a level of security far surpassing current methods.
Quantum entanglement, a cornerstone of quantum mechanics, presents a profound challenge to classical intuition. Its delicate nature necessitates precise modeling and prediction. This research investigates a novel analytical framework for predicting the collapse of quantum entanglement, driven by a modified version of the Schrödinger equation and incorporating insights from quantum chaos theory. The proposed model aims to provide a robust and predictive tool for understanding and potentially manipulating entanglement, offering a pathway toward advancements in quantum communication and fundamental physics. The study focuses on quantifying the probabilistic nature of collapse and offers a potential route to enhanced control over entangled states.