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

基于非线性自适应的几何-量子纠缠计算

Jincheng Zhang

Published Sep 6, 2026• 0 citations
Publisher

Abstract

This paper introduces a novel approach to quantum computing and data processing based on non-linear adaptive geometry-quantum entanglement. We propose a new algorithm that leverages the unique properties of geometric-quantum entanglement to achieve significantly enhanced computational speed and data handling capabilities compared to existing methods. The core of our design lies in a dynamically adjusted self-adaptation process applied to the entanglement structure, enabling efficient manipulation of complex quantum states. This research explores the potential of this approach to address challenges in both quantum information theory and practical computation. The paper details the algorithm's architecture, presents preliminary results demonstrating improved performance, and discusses future research directions.

DOI
10.5281/zenodo.22514502

Related papers

拓扑量子纠缠的非线性自适应计算

Jincheng Zhang

This paper investigates the potential of topological quantum entanglement (TQE) for novel non-linear self-adaptive computation. Traditional quantum algorithms often rely on fixed gate sequences, limiting computational power. We propose a framework centered around dynamic quantum state adaptation, leveraging the unique properties of entangled qubits to achieve significant performance improvements and computational capabilities beyond classical limitations. The core mechanism involves an adaptive quantum state adjuster that responds in real-time to the algorithm's execution, dynamically adjusting the system's quantum state. This approach aims to unlock a new paradigm in quantum computing, enabling algorithms with enhanced efficiency and adaptability. The study analyzes the theoretical foundations and potential practical implementations of this concept, highlighting the challenges and opportunities for future research and development.

•Sep 6, 2026•0 citations

基于量子纠缠的自适应计算图

Jincheng Zhang

This paper introduces a novel computational architecture, termed a "Quantum Entangled Adaptive Computation Graph" (QEACG), based on the principles of quantum entanglement and superposition. The QEACG leverages the unique properties of quantum entanglement to dynamically adjust the structure of the computation graph, enabling efficient computation in response to changing input data. We detail the design of the QEACG, outlining its core mechanism involving quantum entanglement, superposition, and a novel graph-based representation. The paper explores the potential benefits of this approach, including enhanced adaptability, improved efficiency, and the capacity to tackle complex problems that are intractable for classical computation. We provide a preliminary analysis of the QEACG's capabilities and discuss future research directions.

•Aug 31, 2026•0 citations

基于量子纠缠的拓扑几何的自适应计算框架

Jincheng Zhang

Quantum entanglement, a cornerstone of quantum mechanics, presents a unique opportunity for computation beyond classical paradigms. This paper explores the application of quantum entanglement to develop a novel self-adaptive computing framework, leveraging the inherent properties of entangled states to dynamically adjust computational parameters within complex systems. We propose a method for establishing a dynamic mapping between the computational process and the entangled state parameters, enabling efficient optimization of systems exhibiting high complexity and non-linearity. The core claim centers on the ability of this framework to overcome the limitations of traditional computational methods through the utilization of quantum entanglement's self-adaptive nature. This research investigates the potential of such a framework to facilitate the design and execution of algorithms capable of achieving performance gains in challenging scenarios.

•Sep 2, 2026•0 citations

Non-Linear Geometric Transformations: A Quantum Algorithm Implementation

Jincheng Zhang

This paper explores the design and implementation of a novel quantum algorithm leveraging non-linear geometric transformations. The core mechanism centers around utilizing quantum entanglement and geometric reshaping to achieve enhanced computational efficiency compared to traditional approaches. The algorithm's key innovation lies in its ability to dynamically adapt to complex input geometries, offering a potential paradigm shift in numerical computations. This work details the algorithmic framework, explores the theoretical implications of entanglement-based transformation, and presents preliminary experimental results demonstrating the algorithm's capabilities. The paper concludes with a discussion of future research directions and the potential impact of this approach on various fields.

•Sep 1, 2026•0 citations

基于动态自适应的自适应量子算法

Jincheng Zhang

This paper presents a novel quantum algorithm, termed "Dynamic Adaptive Quantum Algorithm" (DAQA), designed to enhance the computational efficiency of quantum computations through dynamic adjustment of qubit arrangements and entanglement. The core innovation lies in leveraging the inherent properties of quantum mechanics – specifically, qubit coherence and entanglement – to implement a self-optimizing process. We detail the algorithm's architecture, the underlying mathematical principles, and the key implementation steps, demonstrating its potential to overcome limitations of traditional quantum algorithms. The paper explores the benefits of dynamic adjustment, including improved error mitigation, enhanced expressibility, and the ability to tackle complex problems previously intractable for standard quantum approaches. We provide a preliminary assessment of the algorithm's performance and discuss future research directions.

•Aug 29, 2026•0 citations

基于量子纠缠的自适应拓扑变换算法

Jincheng Zhang

This paper introduces a novel self-adaptive topology transformation algorithm based on quantum entanglement. The algorithm leverages the unique properties of entangled states to perform highly precise and efficient topological transformations, offering significant improvements in computational speed and information processing capabilities compared to existing methods. We explore the potential of this approach for both quantum computation and quantum information processing, focusing on enhancing the performance of critical operations. The core mechanism involves manipulating entangled states to induce topological changes, achieving a significant reduction in computational complexity and enhancing the fidelity of the resulting topological structures. This research aims to provide a robust and efficient tool for tackling complex topological problems.

•Sep 7, 2026•0 citations
This paper introduces a novel approach to quantum computing and data processing based on non-linear adaptive geometry-quantum entanglement. We propose a new algorithm that leverages the unique properties of geometric-quantum entanglement to achieve significantly enhanced computational speed and data handling capabilities compared to existing methods. The core of our design lies in a dynamically adjusted self-adaptation process applied to the entanglement structure, enabling efficient manipulation of complex quantum states. This research explores the potential of this approach to address challenges in both quantum information theory and practical computation. The paper details the algorithm's architecture, presents preliminary results demonstrating improved performance, and discusses future research directions.
This paper investigates the potential of topological quantum entanglement (TQE) for novel non-linear self-adaptive computation. Traditional quantum algorithms often rely on fixed gate sequences, limiting computational power. We propose a framework centered around dynamic quantum state adaptation, leveraging the unique properties of entangled qubits to achieve significant performance improvements and computational capabilities beyond classical limitations. The core mechanism involves an adaptive quantum state adjuster that responds in real-time to the algorithm's execution, dynamically adjusting the system's quantum state. This approach aims to unlock a new paradigm in quantum computing, enabling algorithms with enhanced efficiency and adaptability. The study analyzes the theoretical foundations and potential practical implementations of this concept, highlighting the challenges and opportunities for future research and development.
This paper introduces a novel computational architecture, termed a "Quantum Entangled Adaptive Computation Graph" (QEACG), based on the principles of quantum entanglement and superposition. The QEACG leverages the unique properties of quantum entanglement to dynamically adjust the structure of the computation graph, enabling efficient computation in response to changing input data. We detail the design of the QEACG, outlining its core mechanism involving quantum entanglement, superposition, and a novel graph-based representation. The paper explores the potential benefits of this approach, including enhanced adaptability, improved efficiency, and the capacity to tackle complex problems that are intractable for classical computation. We provide a preliminary analysis of the QEACG's capabilities and discuss future research directions.
Quantum entanglement, a cornerstone of quantum mechanics, presents a unique opportunity for computation beyond classical paradigms. This paper explores the application of quantum entanglement to develop a novel self-adaptive computing framework, leveraging the inherent properties of entangled states to dynamically adjust computational parameters within complex systems. We propose a method for establishing a dynamic mapping between the computational process and the entangled state parameters, enabling efficient optimization of systems exhibiting high complexity and non-linearity. The core claim centers on the ability of this framework to overcome the limitations of traditional computational methods through the utilization of quantum entanglement's self-adaptive nature. This research investigates the potential of such a framework to facilitate the design and execution of algorithms capable of achieving performance gains in challenging scenarios.
This paper explores the design and implementation of a novel quantum algorithm leveraging non-linear geometric transformations. The core mechanism centers around utilizing quantum entanglement and geometric reshaping to achieve enhanced computational efficiency compared to traditional approaches. The algorithm's key innovation lies in its ability to dynamically adapt to complex input geometries, offering a potential paradigm shift in numerical computations. This work details the algorithmic framework, explores the theoretical implications of entanglement-based transformation, and presents preliminary experimental results demonstrating the algorithm's capabilities. The paper concludes with a discussion of future research directions and the potential impact of this approach on various fields.
This paper presents a novel quantum algorithm, termed "Dynamic Adaptive Quantum Algorithm" (DAQA), designed to enhance the computational efficiency of quantum computations through dynamic adjustment of qubit arrangements and entanglement. The core innovation lies in leveraging the inherent properties of quantum mechanics – specifically, qubit coherence and entanglement – to implement a self-optimizing process. We detail the algorithm's architecture, the underlying mathematical principles, and the key implementation steps, demonstrating its potential to overcome limitations of traditional quantum algorithms. The paper explores the benefits of dynamic adjustment, including improved error mitigation, enhanced expressibility, and the ability to tackle complex problems previously intractable for standard quantum approaches. We provide a preliminary assessment of the algorithm's performance and discuss future research directions.
This paper introduces a novel self-adaptive topology transformation algorithm based on quantum entanglement. The algorithm leverages the unique properties of entangled states to perform highly precise and efficient topological transformations, offering significant improvements in computational speed and information processing capabilities compared to existing methods. We explore the potential of this approach for both quantum computation and quantum information processing, focusing on enhancing the performance of critical operations. The core mechanism involves manipulating entangled states to induce topological changes, achieving a significant reduction in computational complexity and enhancing the fidelity of the resulting topological structures. This research aims to provide a robust and efficient tool for tackling complex topological problems.