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

基于动态量子势场的自适应拓扑优化算法

Jincheng Zhang

Published Aug 31, 2026• 0 citations
Publisher

Abstract

This paper introduces a novel algorithm for quantum system optimization based on dynamic quantum fields. Traditional optimization methods often struggle with complex systems exhibiting dynamic behavior, requiring significant computational resources and potentially leading to instability. Our proposed algorithm leverages the inherent dynamism of quantum fields to dynamically adjust the field distribution, thereby enhancing the stability and performance of quantum systems. The core mechanism involves continuous monitoring of the quantum field's state and applying a feedback loop to optimize the field distribution. This adaptive approach significantly reduces the computational burden and improves the robustness of the optimization process. We demonstrate the effectiveness of this algorithm through simulations and preliminary experiments, showcasing its ability to optimize complex quantum systems with improved stability and reduced computational cost.

DOI
10.5281/zenodo.22195377

Related papers

基于动态量子态的自适应算法设计

Jincheng Zhang

This paper introduces a novel algorithm based on dynamic quantum state evolution, designed to enhance algorithm efficiency and accuracy through automated parameter adjustment. Traditional parameter adjustment methods often lack the ability to fully exploit the inherent dynamic behavior of quantum states. This algorithm leverages quantum state evolution to dynamically adjust algorithm parameters, enabling a more adaptive and robust approach to optimization. The core mechanism involves a continuous feedback loop that monitors and modifies the quantum state, optimizing the algorithm's performance in real-time. We demonstrate the effectiveness of this approach through a series of benchmark problems, showcasing significant improvements in both computational speed and solution accuracy compared to traditional methods. The proposed algorithm offers a promising avenue for accelerating complex optimization tasks in various fields.

•Aug 29, 2026•0 citations

自适应量子势场模拟与优化

Jincheng Zhang

This paper introduces a novel self-adaptive quantum field simulator and optimization algorithm designed to address the challenges of traditional quantum system simulation. The core of this approach lies in leveraging the inherent quantum properties of field spaces to dynamically adjust quantum fields, enabling more efficient control and optimization of complex quantum systems. We propose a new algorithm that iteratively adjusts the field parameters based on a feedback mechanism, allowing the simulation to adapt to the system's dynamics and leading to improved performance compared to existing methods. The paper details the algorithm's implementation, explores its effectiveness through theoretical analysis and preliminary simulations, and concludes with a discussion of potential applications and future research directions. The primary goal is to provide a more robust and adaptable method for simulating quantum systems, particularly those exhibiting complex dynamics and requiring fine-grained control.

•Sep 6, 2026•0 citations

Quantum State Dynamics: A Novel Adaptive Optimization Approach

Jincheng Zhang

Quantum state dynamics represent a significant advancement in quantum computation, offering the potential for enhanced qubit coherence and increased computational power. However, the inherent complexity of quantum systems necessitates sophisticated optimization techniques to achieve optimal performance. This paper introduces a novel algorithm, Adaptive Optimization Based on Dynamic Quantum State Distributions, designed to dynamically adjust the probability distribution of quantum states based on system feedback. The core mechanism leverages a feedback loop to continuously refine the state distribution, improving both performance and stability. This approach contrasts with traditional optimization methods which operate on static probability distributions, promising a more robust and adaptable framework for quantum system design. This work explores the mathematical foundations and practical implementation of this algorithm, demonstrating its effectiveness through simulations and preliminary experiments. The focus is on enhancing quantum state coherence and exploring the potential for improved computational outcomes.

•Sep 7, 2026•0 citations

基于自适应量子算法的非线性优化

Jincheng Zhang

This paper presents a novel approach to non-linear optimization utilizing a dynamically adjusted quantum algorithm. Traditional optimization methods often rely on manual parameter tuning, limiting flexibility and potentially hindering performance. Our proposed method employs a self-adaptive quantum algorithm, which continuously monitors and adjusts quantum parameters to optimize the solution process. The core mechanism involves a closed-loop optimization where the quantum algorithm's parameters are modified based on the observed solution quality and the system's current state. This adaptive approach enhances optimization accuracy, reduces computational cost, and facilitates the handling of complex, non-linear problems, offering a significant advancement over traditional methods. The paper details the algorithm's architecture, experimental validation, and analysis of its performance, showcasing its potential for improved optimization across diverse applications.

•Sep 3, 2026•0 citations

基于自适应的量子算法优化

Jincheng Zhang

Quantum algorithms, with their inherent complexity and sensitivity to initial conditions, pose significant challenges for optimization. Traditional optimization methods often struggle to effectively utilize the quantum properties of algorithms, limiting their potential for speed and accuracy. This paper proposes a novel approach to quantum algorithm optimization based on adaptive parameter adjustment. We introduce a system of quantum algorithms that dynamically adjusts parameters based on the algorithm's state, allowing the system to self-optimize and improve performance. The core mechanism of this approach leverages quantum properties to continually refine the algorithm's trajectory, leading to enhanced efficiency and accuracy. We present a preliminary demonstration of this method on a specific benchmark problem, showcasing its ability to outperform traditional optimization techniques. This work addresses a critical gap in the field of quantum algorithm optimization and offers a promising pathway toward more effective utilization of quantum resources.

•Aug 31, 2026•0 citations

基于量子态的动态概率分布优化算法

Jincheng Zhang

This paper presents a novel dynamic probability distribution optimization algorithm based on quantum state evolution. Traditional probabilistic distribution optimization methods often rely on static parameter adjustments, limiting their effectiveness and generalization capabilities. We propose an algorithm that leverages the inherent quantum properties of probability distributions – specifically, their ability to adapt and evolve – to dynamically adjust the distribution parameters during the optimization process. The algorithm's core mechanism involves a quantum state representation, a feedback loop based on the state's evolution, and a controlled parameter update strategy. We demonstrate the algorithm's superiority through theoretical analysis and extensive numerical experiments, showcasing significant improvements in optimization performance and robustness compared to existing methods. The core claim is that the algorithm's quantum state adaptation allows for more efficient and reliable optimization compared to traditional approaches.

•Sep 7, 2026•0 citations
This paper introduces a novel algorithm for quantum system optimization based on dynamic quantum fields. Traditional optimization methods often struggle with complex systems exhibiting dynamic behavior, requiring significant computational resources and potentially leading to instability. Our proposed algorithm leverages the inherent dynamism of quantum fields to dynamically adjust the field distribution, thereby enhancing the stability and performance of quantum systems. The core mechanism involves continuous monitoring of the quantum field's state and applying a feedback loop to optimize the field distribution. This adaptive approach significantly reduces the computational burden and improves the robustness of the optimization process. We demonstrate the effectiveness of this algorithm through simulations and preliminary experiments, showcasing its ability to optimize complex quantum systems with improved stability and reduced computational cost.
This paper introduces a novel algorithm based on dynamic quantum state evolution, designed to enhance algorithm efficiency and accuracy through automated parameter adjustment. Traditional parameter adjustment methods often lack the ability to fully exploit the inherent dynamic behavior of quantum states. This algorithm leverages quantum state evolution to dynamically adjust algorithm parameters, enabling a more adaptive and robust approach to optimization. The core mechanism involves a continuous feedback loop that monitors and modifies the quantum state, optimizing the algorithm's performance in real-time. We demonstrate the effectiveness of this approach through a series of benchmark problems, showcasing significant improvements in both computational speed and solution accuracy compared to traditional methods. The proposed algorithm offers a promising avenue for accelerating complex optimization tasks in various fields.
This paper introduces a novel self-adaptive quantum field simulator and optimization algorithm designed to address the challenges of traditional quantum system simulation. The core of this approach lies in leveraging the inherent quantum properties of field spaces to dynamically adjust quantum fields, enabling more efficient control and optimization of complex quantum systems. We propose a new algorithm that iteratively adjusts the field parameters based on a feedback mechanism, allowing the simulation to adapt to the system's dynamics and leading to improved performance compared to existing methods. The paper details the algorithm's implementation, explores its effectiveness through theoretical analysis and preliminary simulations, and concludes with a discussion of potential applications and future research directions. The primary goal is to provide a more robust and adaptable method for simulating quantum systems, particularly those exhibiting complex dynamics and requiring fine-grained control.
Quantum state dynamics represent a significant advancement in quantum computation, offering the potential for enhanced qubit coherence and increased computational power. However, the inherent complexity of quantum systems necessitates sophisticated optimization techniques to achieve optimal performance. This paper introduces a novel algorithm, Adaptive Optimization Based on Dynamic Quantum State Distributions, designed to dynamically adjust the probability distribution of quantum states based on system feedback. The core mechanism leverages a feedback loop to continuously refine the state distribution, improving both performance and stability. This approach contrasts with traditional optimization methods which operate on static probability distributions, promising a more robust and adaptable framework for quantum system design. This work explores the mathematical foundations and practical implementation of this algorithm, demonstrating its effectiveness through simulations and preliminary experiments. The focus is on enhancing quantum state coherence and exploring the potential for improved computational outcomes.
This paper presents a novel approach to non-linear optimization utilizing a dynamically adjusted quantum algorithm. Traditional optimization methods often rely on manual parameter tuning, limiting flexibility and potentially hindering performance. Our proposed method employs a self-adaptive quantum algorithm, which continuously monitors and adjusts quantum parameters to optimize the solution process. The core mechanism involves a closed-loop optimization where the quantum algorithm's parameters are modified based on the observed solution quality and the system's current state. This adaptive approach enhances optimization accuracy, reduces computational cost, and facilitates the handling of complex, non-linear problems, offering a significant advancement over traditional methods. The paper details the algorithm's architecture, experimental validation, and analysis of its performance, showcasing its potential for improved optimization across diverse applications.
Quantum algorithms, with their inherent complexity and sensitivity to initial conditions, pose significant challenges for optimization. Traditional optimization methods often struggle to effectively utilize the quantum properties of algorithms, limiting their potential for speed and accuracy. This paper proposes a novel approach to quantum algorithm optimization based on adaptive parameter adjustment. We introduce a system of quantum algorithms that dynamically adjusts parameters based on the algorithm's state, allowing the system to self-optimize and improve performance. The core mechanism of this approach leverages quantum properties to continually refine the algorithm's trajectory, leading to enhanced efficiency and accuracy. We present a preliminary demonstration of this method on a specific benchmark problem, showcasing its ability to outperform traditional optimization techniques. This work addresses a critical gap in the field of quantum algorithm optimization and offers a promising pathway toward more effective utilization of quantum resources.
This paper presents a novel dynamic probability distribution optimization algorithm based on quantum state evolution. Traditional probabilistic distribution optimization methods often rely on static parameter adjustments, limiting their effectiveness and generalization capabilities. We propose an algorithm that leverages the inherent quantum properties of probability distributions – specifically, their ability to adapt and evolve – to dynamically adjust the distribution parameters during the optimization process. The algorithm's core mechanism involves a quantum state representation, a feedback loop based on the state's evolution, and a controlled parameter update strategy. We demonstrate the algorithm's superiority through theoretical analysis and extensive numerical experiments, showcasing significant improvements in optimization performance and robustness compared to existing methods. The core claim is that the algorithm's quantum state adaptation allows for more efficient and reliable optimization compared to traditional approaches.