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

基于量子纠缠的动态概率分布模型

Jincheng Zhang

Published Aug 31, 2026• 0 citations
Publisher

Abstract

This paper introduces a novel dynamic probability distribution model based on quantum entanglement, aiming to precisely model and simulate complex probability distributions. Traditional probabilistic models often rely on handcrafted parameters, limiting their ability to capture intricate behaviors. This research leverages quantum entanglement to dynamically adjust probability distribution parameters, offering a fundamentally new approach to modeling and simulation. The model's core mechanism centers around the manipulation of entangled states to influence the evolution of probability distributions. We present a theoretical framework and initial implementation demonstrating the model's efficacy in simulating scenarios exhibiting complex probabilistic patterns. The proposed framework exhibits significant advantages in accuracy and adaptability compared to existing approaches.

DOI
10.5281/zenodo.22185624

Related papers

基于量子纠缠的系统动力学模型

Jincheng Zhang

This paper presents a novel system dynamics model based on quantum entanglement, aiming to provide a fundamentally different approach to simulating complex systems. Traditional system dynamics models often rely on classical physics, which can struggle with accurately capturing the intricate dynamics of many real-world systems. This research introduces a quantum entanglement-driven framework, leveraging the unique properties of entanglement to model system evolution and predict future states. The core mechanism involves establishing a dynamic state representation based on entanglement, enabling a more precise and insightful simulation of complex systems compared to classical approaches. The model's potential lies in its ability to capture subtle correlations and emergent behaviors arising from entanglement, offering a new perspective on system dynamics. This work explores the initial implications of this model and outlines avenues for future development.

•Sep 1, 2026•0 citations

基于量子自适应的概率分布优化

Jincheng Zhang

This paper presents a novel probabilistic distribution optimization algorithm based on quantum self-adaptation. Traditional methods rely on manual parameter adjustments, while quantum self-adaptation leverages quantum entanglement and quantum computation to dynamically optimize probability distributions, leading to enhanced prediction accuracy. The core mechanism involves manipulating a quantum system through quantum entanglement and quantum computation to adjust key parameters, ultimately improving the accuracy of probabilistic models. This work demonstrates the potential of this approach to outperform traditional optimization techniques in complex scenarios, offering a promising pathway toward more robust and efficient probabilistic modeling.

•Sep 5, 2026•0 citations

基于量子计算的自适应概率模型

Jincheng Zhang

This paper investigates the application of quantum computing to enhance probabilistic modeling, specifically focusing on the development of a self-adaptive probability model. The core challenge lies in efficiently simulating complex, dynamic probability processes, which is often computationally demanding. This research proposes a novel quantum algorithm that leverages quantum superposition and entanglement to represent and manipulate probability distributions, enabling dynamic adjustment and improved predictive accuracy. The proposed mechanism addresses limitations of traditional probabilistic models by harnessing quantum phenomena for enhanced computational efficiency and robust prediction. We present preliminary results demonstrating the model's capacity to handle complex scenarios with enhanced precision compared to existing approaches. This work lays the foundation for a new paradigm in probabilistic modeling, potentially revolutionizing simulations in fields requiring high accuracy and adaptability.

•Sep 6, 2026•0 citations

基于量子纠缠的拓扑动力学建模

Jincheng Zhang

This paper explores the application of quantum entanglement to model complex systems, focusing on the development of a novel topological dynamic model. Traditional approaches to simulating complex systems often rely on classical physics, limiting their ability to accurately capture intricate dynamics. This research investigates the potential of harnessing quantum entanglement to enhance the simulation of biological molecular reactions and other systems exhibiting dynamic, interconnected behavior. We propose a new model framework that explicitly incorporates quantum entanglement as a fundamental mechanism driving system evolution. This model aims to provide a more precise and insightful understanding of these systems by leveraging the unique properties of entanglement. The core claim is that this model offers a significant advancement in the representation and simulation of complex phenomena, particularly those involving intricate interactions and non-linearity. This work addresses the limitations of conventional methods by introducing a novel approach that directly quantifies and utilizes entanglement as a key component of the simulation process.

•Sep 4, 2026•0 citations

基于量子纠缠的概率论验证与扩展

Jincheng Zhang

This paper presents a novel probabilistic framework rooted in quantum entanglement, offering a robust and potentially transformative approach to quantum computing verification and broader probabilistic prediction. Traditional probabilistic methods often rely on approximations and assumptions. We introduce a quantum-enhanced probability calculation model predicated on entanglement, aiming to surpass these limitations through enhanced accuracy and the potential for more profound probabilistic insights. The core mechanism involves utilizing entanglement to dynamically adjust the probability distribution, allowing for more precise and nuanced predictions compared to classical approaches. We explore the framework's capabilities through theoretical analysis and preliminary simulation, highlighting its potential to refine existing probability models and open new avenues in uncertainty quantification.

•Sep 3, 2026•0 citations

基于量子纠缠的动态概率场论分析

Jincheng Zhang

This paper investigates the potential of utilizing quantum entanglement for dynamic probability field theory analysis. We introduce a novel framework predicated on the inherent properties of quantum entanglement to automatically adjust probability field parameters within a system, leading to enhanced simulation and prediction accuracy. The core mechanism involves leveraging entangled states to dynamically modify the system's probabilistic landscape, offering a significant advancement over static parameter-based approaches. We demonstrate the framework's effectiveness through a simplified, illustrative example, showcasing its capability to achieve improved simulation fidelity compared to traditional methods. This work explores the implications of this approach for complex systems and offers a pathway toward more precise modeling.

•Aug 31, 2026•0 citations
This paper introduces a novel dynamic probability distribution model based on quantum entanglement, aiming to precisely model and simulate complex probability distributions. Traditional probabilistic models often rely on handcrafted parameters, limiting their ability to capture intricate behaviors. This research leverages quantum entanglement to dynamically adjust probability distribution parameters, offering a fundamentally new approach to modeling and simulation. The model's core mechanism centers around the manipulation of entangled states to influence the evolution of probability distributions. We present a theoretical framework and initial implementation demonstrating the model's efficacy in simulating scenarios exhibiting complex probabilistic patterns. The proposed framework exhibits significant advantages in accuracy and adaptability compared to existing approaches.
This paper presents a novel system dynamics model based on quantum entanglement, aiming to provide a fundamentally different approach to simulating complex systems. Traditional system dynamics models often rely on classical physics, which can struggle with accurately capturing the intricate dynamics of many real-world systems. This research introduces a quantum entanglement-driven framework, leveraging the unique properties of entanglement to model system evolution and predict future states. The core mechanism involves establishing a dynamic state representation based on entanglement, enabling a more precise and insightful simulation of complex systems compared to classical approaches. The model's potential lies in its ability to capture subtle correlations and emergent behaviors arising from entanglement, offering a new perspective on system dynamics. This work explores the initial implications of this model and outlines avenues for future development.
This paper presents a novel probabilistic distribution optimization algorithm based on quantum self-adaptation. Traditional methods rely on manual parameter adjustments, while quantum self-adaptation leverages quantum entanglement and quantum computation to dynamically optimize probability distributions, leading to enhanced prediction accuracy. The core mechanism involves manipulating a quantum system through quantum entanglement and quantum computation to adjust key parameters, ultimately improving the accuracy of probabilistic models. This work demonstrates the potential of this approach to outperform traditional optimization techniques in complex scenarios, offering a promising pathway toward more robust and efficient probabilistic modeling.
This paper investigates the application of quantum computing to enhance probabilistic modeling, specifically focusing on the development of a self-adaptive probability model. The core challenge lies in efficiently simulating complex, dynamic probability processes, which is often computationally demanding. This research proposes a novel quantum algorithm that leverages quantum superposition and entanglement to represent and manipulate probability distributions, enabling dynamic adjustment and improved predictive accuracy. The proposed mechanism addresses limitations of traditional probabilistic models by harnessing quantum phenomena for enhanced computational efficiency and robust prediction. We present preliminary results demonstrating the model's capacity to handle complex scenarios with enhanced precision compared to existing approaches. This work lays the foundation for a new paradigm in probabilistic modeling, potentially revolutionizing simulations in fields requiring high accuracy and adaptability.
This paper explores the application of quantum entanglement to model complex systems, focusing on the development of a novel topological dynamic model. Traditional approaches to simulating complex systems often rely on classical physics, limiting their ability to accurately capture intricate dynamics. This research investigates the potential of harnessing quantum entanglement to enhance the simulation of biological molecular reactions and other systems exhibiting dynamic, interconnected behavior. We propose a new model framework that explicitly incorporates quantum entanglement as a fundamental mechanism driving system evolution. This model aims to provide a more precise and insightful understanding of these systems by leveraging the unique properties of entanglement. The core claim is that this model offers a significant advancement in the representation and simulation of complex phenomena, particularly those involving intricate interactions and non-linearity. This work addresses the limitations of conventional methods by introducing a novel approach that directly quantifies and utilizes entanglement as a key component of the simulation process.
This paper presents a novel probabilistic framework rooted in quantum entanglement, offering a robust and potentially transformative approach to quantum computing verification and broader probabilistic prediction. Traditional probabilistic methods often rely on approximations and assumptions. We introduce a quantum-enhanced probability calculation model predicated on entanglement, aiming to surpass these limitations through enhanced accuracy and the potential for more profound probabilistic insights. The core mechanism involves utilizing entanglement to dynamically adjust the probability distribution, allowing for more precise and nuanced predictions compared to classical approaches. We explore the framework's capabilities through theoretical analysis and preliminary simulation, highlighting its potential to refine existing probability models and open new avenues in uncertainty quantification.
This paper investigates the potential of utilizing quantum entanglement for dynamic probability field theory analysis. We introduce a novel framework predicated on the inherent properties of quantum entanglement to automatically adjust probability field parameters within a system, leading to enhanced simulation and prediction accuracy. The core mechanism involves leveraging entangled states to dynamically modify the system's probabilistic landscape, offering a significant advancement over static parameter-based approaches. We demonstrate the framework's effectiveness through a simplified, illustrative example, showcasing its capability to achieve improved simulation fidelity compared to traditional methods. This work explores the implications of this approach for complex systems and offers a pathway toward more precise modeling.