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

Adaptive Quantum Potential Optimization Algorithm

Jincheng Zhang

Published Sep 6, 2026• 0 citations
Publisher

Abstract

This paper introduces an Adaptive Quantum Potential Optimization Algorithm (AQPO) designed to enhance the efficiency and stability of quantum computations. Traditional quantum optimization methods often rely on fixed parameters, limiting the algorithm's adaptability and potential for improvement. AQPO leverages a dynamic quantum potential landscape, adjusting the potential energy fields during optimization, resulting in a more robust and efficient process. We present a novel framework incorporating a feedback loop that continuously monitors and adapts the potential, leading to significantly improved performance in various quantum algorithms. The paper details the algorithm's core mechanism, explores its implementation and validation through simulations, and discusses the advantages over existing optimization techniques. This research explores the potential of dynamically adjusting quantum potential to improve the performance of quantum computations.

DOI
10.5281/zenodo.22445214

Related papers

Adaptive Quantum Potential Optimization via Adaptive Neural Networks

Jincheng Zhang

Quantum computing promises revolutionary advancements in computation, offering the potential to solve problems intractable for classical computers. However, realizing this potential requires overcoming significant challenges, particularly in the design and optimization of quantum circuits. This paper proposes a novel optimization algorithm, Adaptive Quantum Potential Optimization via Adaptive Neural Networks (AQPO-AN), which leverages the power of adaptive neural networks to dynamically adjust the quantum potential landscape, thereby enhancing the fidelity and efficiency of quantum computations. We demonstrate the effectiveness of AQPO-AN through rigorous analysis and experimental validation on several benchmark quantum algorithms. The core mechanism centers around employing a dynamically parameterized neural network to refine the quantum potential through a series of iterative adjustments based on the quantum state. We analyze the algorithm's convergence properties and show its superior performance compared to existing optimization techniques. The paper concludes with a detailed discussion of the algorithm's architecture, the rationale behind the adaptive neural network design, and future directions for research.

•Sep 4, 2026•0 citations

Dynamic Adaptive Quantum Potential Optimization Algorithm

Jincheng Zhang

This paper introduces a dynamic adaptive quantum potential optimization algorithm designed to enhance quantum computation performance by automatically adjusting optimization parameters in response to changes in the quantum potential. The algorithm leverages a dynamically adjusted parameter set to efficiently navigate complex quantum states, mitigating the limitations of static optimization methods. We present a comprehensive framework demonstrating the algorithm's effectiveness across various quantum systems and benchmark scenarios. The core mechanism centers around a feedback loop that continuously monitors the quantum potential, iteratively refining the optimization parameters to achieve optimal results. The algorithm's adaptability and efficiency make it a promising advancement in quantum algorithm design.

•Sep 5, 2026•0 citations

Based on Adaptive Quantum Potential Calculation

Jincheng Zhang

This paper introduces a novel adaptive quantum potential calculation method, leveraging the unique properties of quantum potential calculations to optimize quantum computation performance and achieve more efficient results. Traditional quantum potential calculation methods rely on static, pre-determined potentials, while our approach emphasizes dynamic optimization to significantly enhance computational accuracy. We explore a method for iteratively refining the quantum potential landscape, enabling a more precise and efficient exploration of the solution space. The core mechanism revolves around a feedback loop that continuously adjusts the potential based on the outcome of the computation, leading to improved results. The proposed method offers a promising avenue for accelerating quantum algorithm development and improving the performance of existing quantum computations.

•Aug 31, 2026•0 citations

Quantum Adaptive Algorithm Parameter Optimization

Jincheng Zhang

Quantum adaptive algorithms offer the potential for significant speedups in complex computations, particularly in areas like quantum chemistry and materials science. However, achieving optimal performance often requires careful optimization of quantum parameters, a task that can be computationally expensive. This paper introduces a novel quantum adaptive algorithm that dynamically adjusts quantum parameters to optimize algorithm efficiency and accuracy, thereby reducing computational costs. We propose a method centered around a feedback loop that continuously monitors and adjusts the parameters based on the algorithm's output, leading to a more robust and adaptable optimization strategy. The core mechanism leverages a dynamic parameter tuning process to achieve this. This research explores the potential of this approach in tackling specific challenges within quantum algorithm design and provides a framework for future development. The key innovation lies in the continuous feedback loop that dynamically adjusts parameters, resulting in a more efficient and accurate algorithm.

•Sep 3, 2026•0 citations

Adaptive Quantum Algorithm Optimization via Feedback Loops

Jincheng Zhang

This paper presents an innovative algorithm for adaptive quantum algorithm optimization, leveraging feedback loops to dynamically adjust parameters and maximize convergence speed and accuracy. Traditional optimization methods often rely on static parameter settings, limiting the algorithm's potential for improvement. This work introduces a novel system that continuously monitors algorithm execution, identifies bottlenecks, and adjusts parameters in real-time to achieve optimal performance. The core mechanism centers around a feedback loop that analyzes results, generates adjustments, and re-evaluates the algorithm's state, resulting in a substantially more efficient and robust optimization process. The algorithm's design incorporates key concepts from reinforcement learning and control theory to achieve continuous improvement. This represents a significant advancement in quantum algorithm optimization, offering a more adaptable and powerful approach compared to static methods.

•Sep 6, 2026•0 citations

基于自适应的量子势的优化算法

Jincheng Zhang

This paper presents a novel optimization algorithm based on dynamically adjusted quantum potentials, designed to enhance the performance of quantum computation. Traditional approaches often rely on fixed parameter settings, limiting the potential for optimization. This work introduces a system of adaptive parameters that dynamically adjust the quantum potential, allowing the algorithm to explore a wider range of solutions and ultimately achieve superior results. We detail the algorithm's core mechanism, its implementation, and the resulting improvements in quantum computation efficiency. This research addresses a critical challenge in quantum algorithm design by introducing a flexible and adaptive optimization strategy.

•Sep 1, 2026•0 citations
This paper introduces an Adaptive Quantum Potential Optimization Algorithm (AQPO) designed to enhance the efficiency and stability of quantum computations. Traditional quantum optimization methods often rely on fixed parameters, limiting the algorithm's adaptability and potential for improvement. AQPO leverages a dynamic quantum potential landscape, adjusting the potential energy fields during optimization, resulting in a more robust and efficient process. We present a novel framework incorporating a feedback loop that continuously monitors and adapts the potential, leading to significantly improved performance in various quantum algorithms. The paper details the algorithm's core mechanism, explores its implementation and validation through simulations, and discusses the advantages over existing optimization techniques. This research explores the potential of dynamically adjusting quantum potential to improve the performance of quantum computations.
Quantum computing promises revolutionary advancements in computation, offering the potential to solve problems intractable for classical computers. However, realizing this potential requires overcoming significant challenges, particularly in the design and optimization of quantum circuits. This paper proposes a novel optimization algorithm, Adaptive Quantum Potential Optimization via Adaptive Neural Networks (AQPO-AN), which leverages the power of adaptive neural networks to dynamically adjust the quantum potential landscape, thereby enhancing the fidelity and efficiency of quantum computations. We demonstrate the effectiveness of AQPO-AN through rigorous analysis and experimental validation on several benchmark quantum algorithms. The core mechanism centers around employing a dynamically parameterized neural network to refine the quantum potential through a series of iterative adjustments based on the quantum state. We analyze the algorithm's convergence properties and show its superior performance compared to existing optimization techniques. The paper concludes with a detailed discussion of the algorithm's architecture, the rationale behind the adaptive neural network design, and future directions for research.
This paper introduces a dynamic adaptive quantum potential optimization algorithm designed to enhance quantum computation performance by automatically adjusting optimization parameters in response to changes in the quantum potential. The algorithm leverages a dynamically adjusted parameter set to efficiently navigate complex quantum states, mitigating the limitations of static optimization methods. We present a comprehensive framework demonstrating the algorithm's effectiveness across various quantum systems and benchmark scenarios. The core mechanism centers around a feedback loop that continuously monitors the quantum potential, iteratively refining the optimization parameters to achieve optimal results. The algorithm's adaptability and efficiency make it a promising advancement in quantum algorithm design.
This paper introduces a novel adaptive quantum potential calculation method, leveraging the unique properties of quantum potential calculations to optimize quantum computation performance and achieve more efficient results. Traditional quantum potential calculation methods rely on static, pre-determined potentials, while our approach emphasizes dynamic optimization to significantly enhance computational accuracy. We explore a method for iteratively refining the quantum potential landscape, enabling a more precise and efficient exploration of the solution space. The core mechanism revolves around a feedback loop that continuously adjusts the potential based on the outcome of the computation, leading to improved results. The proposed method offers a promising avenue for accelerating quantum algorithm development and improving the performance of existing quantum computations.
Quantum adaptive algorithms offer the potential for significant speedups in complex computations, particularly in areas like quantum chemistry and materials science. However, achieving optimal performance often requires careful optimization of quantum parameters, a task that can be computationally expensive. This paper introduces a novel quantum adaptive algorithm that dynamically adjusts quantum parameters to optimize algorithm efficiency and accuracy, thereby reducing computational costs. We propose a method centered around a feedback loop that continuously monitors and adjusts the parameters based on the algorithm's output, leading to a more robust and adaptable optimization strategy. The core mechanism leverages a dynamic parameter tuning process to achieve this. This research explores the potential of this approach in tackling specific challenges within quantum algorithm design and provides a framework for future development. The key innovation lies in the continuous feedback loop that dynamically adjusts parameters, resulting in a more efficient and accurate algorithm.
This paper presents an innovative algorithm for adaptive quantum algorithm optimization, leveraging feedback loops to dynamically adjust parameters and maximize convergence speed and accuracy. Traditional optimization methods often rely on static parameter settings, limiting the algorithm's potential for improvement. This work introduces a novel system that continuously monitors algorithm execution, identifies bottlenecks, and adjusts parameters in real-time to achieve optimal performance. The core mechanism centers around a feedback loop that analyzes results, generates adjustments, and re-evaluates the algorithm's state, resulting in a substantially more efficient and robust optimization process. The algorithm's design incorporates key concepts from reinforcement learning and control theory to achieve continuous improvement. This represents a significant advancement in quantum algorithm optimization, offering a more adaptable and powerful approach compared to static methods.
This paper presents a novel optimization algorithm based on dynamically adjusted quantum potentials, designed to enhance the performance of quantum computation. Traditional approaches often rely on fixed parameter settings, limiting the potential for optimization. This work introduces a system of adaptive parameters that dynamically adjust the quantum potential, allowing the algorithm to explore a wider range of solutions and ultimately achieve superior results. We detail the algorithm's core mechanism, its implementation, and the resulting improvements in quantum computation efficiency. This research addresses a critical challenge in quantum algorithm design by introducing a flexible and adaptive optimization strategy.