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

基于量子态的非线性拓扑优化算法

Jincheng Zhang

Published Sep 7, 2026• 0 citations
Publisher

Abstract

This paper introduces a novel quantum-based topological optimization algorithm designed to address complex optimization problems in diverse fields, including physics and machine learning. The algorithm leverages the inherent adaptability of quantum states to dynamically explore and refine potential solutions, offering a fundamentally different approach compared to traditional optimization methods. We present the core mechanism, detailing how the algorithm simulates topological structure evolution and adjusts optimization parameters through the quantum state. The proposed method demonstrates promising results in solving optimization challenges, specifically in optimizing physical systems and machine learning model parameter spaces. This research explores the potential of quantum mechanics to enhance optimization capabilities, offering a fundamentally new algorithmic paradigm.

DOI
10.5281/zenodo.22637671

Related papers

基于自适应量子态的拓扑优化算法

Jincheng Zhang

This paper introduces a novel optimization algorithm based on dynamically adjusted quantum states, offering a fundamentally different approach to solving complex optimization problems. Traditional optimization methods often rely on static parameters, limiting their applicability to relatively simple problems. This paper proposes a quantum-enhanced algorithm that dynamically modifies the quantum state of the system, enabling the exploration of complex topological structures and facilitating precise control over these structures. The core mechanism leverages the inherent properties of quantum mechanics – superposition, entanglement, and interference – to achieve a level of optimization previously unattainable through classical methods. This algorithm demonstrates promising results in optimizing a specific topological structure, showcasing its potential for broader applicability across diverse fields.

•Sep 4, 2026•0 citations

Dynamic Topological Optimization Algorithm Quantum Accelerator

Jincheng Zhang

This paper presents a novel dynamic topological optimization algorithm designed to accelerate the optimization process through the utilization of quantum accelerators. Traditional optimization algorithms often rely on manual design, limiting their scalability and efficiency. This work introduces a quantum-enhanced approach, leveraging quantum phenomena to significantly improve computational speed and explore complex solution spaces. The core mechanism of this algorithm involves dynamically adjusting parameters within a topological framework to guide the search process, resulting in enhanced optimization capabilities. This research explores the potential of quantum acceleration in tackling complex optimization problems across diverse fields, including materials science, robotics, and machine learning. The paper details the algorithm's architecture, key operational steps, and preliminary results demonstrating substantial improvements in computational efficiency compared to conventional methods.

•Sep 5, 2026•0 citations

基于动态拓扑的量子计算算法

Jincheng Zhang

This paper introduces a novel quantum computing algorithm based on dynamic topology, offering a fundamentally different approach to optimization and computation compared to traditional methods. The algorithm leverages the inherent flexibility of topological structures to dynamically adjust quantum states and perform complex calculations. We detail the core mechanism, outlining how the algorithm leverages topological properties to enhance computational efficiency and explore new quantum solutions. The paper presents a conceptual framework demonstrating the potential of this approach, while highlighting key design choices and preliminary experimental results. The core claim emphasizes the algorithm's ability to adapt to quantum systems and enable novel quantum computations.

•Sep 5, 2026•0 citations

基于自适应量子计算的拓扑优化算法

Jincheng Zhang

This paper introduces a novel quantum optimization algorithm, termed "Adaptive Topological Optimization," designed to enhance the performance of quantum computations. Traditional optimization methods often struggle with the inherent complexity of quantum systems, necessitating a shift towards quantum-specific approaches. This research focuses on leveraging the unique properties of quantum mechanics – particularly the topological nature of quantum states – to guide optimization processes, offering a potential paradigm shift in quantum algorithm design. The core of this algorithm utilizes a dynamically adjusted quantum state to explore the solution space more efficiently and identify optimal solutions with superior performance. We demonstrate the effectiveness of this approach through a series of simulations and preliminary results, highlighting its potential to significantly improve the efficiency and scalability of quantum computations. The paper concludes with a discussion of the algorithm's underlying principles, its potential applications, and future research directions.

•Sep 2, 2026•0 citations

Quantum Topologies for Adaptive Optimization

Jincheng Zhang

Quantum Topologies for Adaptive Optimization presents a novel approach to machine learning and data analysis optimization utilizing the principles of topological optimization. The algorithm, designed with quantum entanglement and inherent topological properties, aims to discover and refine optimal solutions through the exploration of complex, self-organizing configurations. This work introduces a framework that leverages quantum mechanics to enhance the performance of optimization algorithms, offering a departure from traditional heuristics and a potential pathway to improved efficiency, particularly in challenging data sets. The core mechanism focuses on integrating quantum entanglement into the optimization process to facilitate the discovery of novel solutions and refine existing ones. This research explores the potential for quantum-inspired optimization to revolutionize machine learning and data analysis by providing a fundamentally different approach to algorithm design.

•Aug 31, 2026•0 citations

Quantum Simulation of Topological Optimization Algorithms

Jincheng Zhang

Quantum simulation has emerged as a powerful tool for modeling complex systems, offering unprecedented capabilities for simulating quantum phenomena and uncovering novel insights. This paper explores a novel quantum simulation algorithm, "Topological Optimization," designed to enhance the accuracy and efficiency of simulations by leveraging the inherent topological structure of quantum states. The core mechanism centers on constructing a topology-based optimization algorithm that dynamically adjusts parameters to achieve optimal results. This approach addresses limitations of traditional methods, particularly in simulating dynamic systems with intricate topological properties. We demonstrate the effectiveness of this algorithm through theoretical analysis and preliminary simulations, highlighting its potential to revolutionize quantum simulation within various fields.

•Sep 7, 2026•0 citations
This paper introduces a novel quantum-based topological optimization algorithm designed to address complex optimization problems in diverse fields, including physics and machine learning. The algorithm leverages the inherent adaptability of quantum states to dynamically explore and refine potential solutions, offering a fundamentally different approach compared to traditional optimization methods. We present the core mechanism, detailing how the algorithm simulates topological structure evolution and adjusts optimization parameters through the quantum state. The proposed method demonstrates promising results in solving optimization challenges, specifically in optimizing physical systems and machine learning model parameter spaces. This research explores the potential of quantum mechanics to enhance optimization capabilities, offering a fundamentally new algorithmic paradigm.
This paper introduces a novel optimization algorithm based on dynamically adjusted quantum states, offering a fundamentally different approach to solving complex optimization problems. Traditional optimization methods often rely on static parameters, limiting their applicability to relatively simple problems. This paper proposes a quantum-enhanced algorithm that dynamically modifies the quantum state of the system, enabling the exploration of complex topological structures and facilitating precise control over these structures. The core mechanism leverages the inherent properties of quantum mechanics – superposition, entanglement, and interference – to achieve a level of optimization previously unattainable through classical methods. This algorithm demonstrates promising results in optimizing a specific topological structure, showcasing its potential for broader applicability across diverse fields.
This paper presents a novel dynamic topological optimization algorithm designed to accelerate the optimization process through the utilization of quantum accelerators. Traditional optimization algorithms often rely on manual design, limiting their scalability and efficiency. This work introduces a quantum-enhanced approach, leveraging quantum phenomena to significantly improve computational speed and explore complex solution spaces. The core mechanism of this algorithm involves dynamically adjusting parameters within a topological framework to guide the search process, resulting in enhanced optimization capabilities. This research explores the potential of quantum acceleration in tackling complex optimization problems across diverse fields, including materials science, robotics, and machine learning. The paper details the algorithm's architecture, key operational steps, and preliminary results demonstrating substantial improvements in computational efficiency compared to conventional methods.
This paper introduces a novel quantum computing algorithm based on dynamic topology, offering a fundamentally different approach to optimization and computation compared to traditional methods. The algorithm leverages the inherent flexibility of topological structures to dynamically adjust quantum states and perform complex calculations. We detail the core mechanism, outlining how the algorithm leverages topological properties to enhance computational efficiency and explore new quantum solutions. The paper presents a conceptual framework demonstrating the potential of this approach, while highlighting key design choices and preliminary experimental results. The core claim emphasizes the algorithm's ability to adapt to quantum systems and enable novel quantum computations.
This paper introduces a novel quantum optimization algorithm, termed "Adaptive Topological Optimization," designed to enhance the performance of quantum computations. Traditional optimization methods often struggle with the inherent complexity of quantum systems, necessitating a shift towards quantum-specific approaches. This research focuses on leveraging the unique properties of quantum mechanics – particularly the topological nature of quantum states – to guide optimization processes, offering a potential paradigm shift in quantum algorithm design. The core of this algorithm utilizes a dynamically adjusted quantum state to explore the solution space more efficiently and identify optimal solutions with superior performance. We demonstrate the effectiveness of this approach through a series of simulations and preliminary results, highlighting its potential to significantly improve the efficiency and scalability of quantum computations. The paper concludes with a discussion of the algorithm's underlying principles, its potential applications, and future research directions.
Quantum Topologies for Adaptive Optimization presents a novel approach to machine learning and data analysis optimization utilizing the principles of topological optimization. The algorithm, designed with quantum entanglement and inherent topological properties, aims to discover and refine optimal solutions through the exploration of complex, self-organizing configurations. This work introduces a framework that leverages quantum mechanics to enhance the performance of optimization algorithms, offering a departure from traditional heuristics and a potential pathway to improved efficiency, particularly in challenging data sets. The core mechanism focuses on integrating quantum entanglement into the optimization process to facilitate the discovery of novel solutions and refine existing ones. This research explores the potential for quantum-inspired optimization to revolutionize machine learning and data analysis by providing a fundamentally different approach to algorithm design.
Quantum simulation has emerged as a powerful tool for modeling complex systems, offering unprecedented capabilities for simulating quantum phenomena and uncovering novel insights. This paper explores a novel quantum simulation algorithm, "Topological Optimization," designed to enhance the accuracy and efficiency of simulations by leveraging the inherent topological structure of quantum states. The core mechanism centers on constructing a topology-based optimization algorithm that dynamically adjusts parameters to achieve optimal results. This approach addresses limitations of traditional methods, particularly in simulating dynamic systems with intricate topological properties. We demonstrate the effectiveness of this algorithm through theoretical analysis and preliminary simulations, highlighting its potential to revolutionize quantum simulation within various fields.