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Jincheng Zhang

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#reinforcement learning Open access Sep 2026

Title: Dynamically Adaptive Fractal Geometry for Quantum Field Theory

Quantum field theory, a cornerstone of modern physics, traditionally employs static, predefined geometries to represent and model quantum phenomena. However, limitations in this approach hinder the exploration of novel quantum states and emergent properties. This paper proposes a novel dynamic fractal geometry algorithm designed to dynamically adjust its topology based on the evolution of quantum fields, aiming to overcome these limitations. We develop a hierarchical, self-organizing framework utilizing generative adversarial networks (GANs) and reinforcement learning to construct geometries with self-similarity at multiple scales. The core mechanism involves creating a fractal structure that evolves in response to quantum field fluctuations, leading to emergent properties previously inaccessible through conventional methods. This research explores the potential of dynamically adaptive geometry to unlock new avenues in quantum field theory research.

Jincheng Zhang · 0 citations
#reinforcement learning Open access Sep 2026

Nonlinear Time Series Systems and Deep Reinforcement Learning Fusion

This paper explores the fusion of nonlinear time series systems (NTS) modeling with reinforcement learning (RL) for addressing complex control problems characterized by high nonlinearity and time-varying dynamics. The core idea is to leverage the representation power of NTS models to capture system behavior and then utilize RL algorithms for policy optimization. Deep learning techniques are integrated for feature extraction and representation learning, aiming to overcome the limitations of traditional RL methods in handling intricate nonlinear systems. The proposed approach offers a novel way to tackle control problems where explicit system models are difficult to obtain, relying instead on learning from data. The research demonstrates the potential of this combined approach to achieve robust and adaptive control performance.

Jincheng Zhang · 0 citations
#reinforcement learning Open access Sep 2026

Title: Self-Organizing Constraint Networks with Adaptive Noise – Quantum-Enhanced Constraint Adaptation

This paper explores the design and implementation of a novel self-organizing constraint network architecture, tentatively named "Self-Organizing Constraint Networks with Adaptive Noise," leveraging reinforcement learning and quantum-enhanced constraint adaptation. The core claim centers around dynamically adjusting prior knowledge during inference to enhance robustness, offering a potential paradigm shift from traditional constraint programming techniques. We propose an iterative reinforcement learning algorithm that continuously evaluates constraint relationships, adjusting the prior based on observed data, ultimately leading to a more accurate and resilient estimate. This work integrates the strengths of neural networks and symbolic reasoning, aiming to surpass existing methods in robustness and accuracy. The paper details the algorithm's architecture, the reinforcement learning framework, and preliminary results demonstrating improvements in constraint satisfaction and overall system performance. We also discuss potential future directions and the challenges inherent in translating these concepts into practical implementations.

Jincheng Zhang · 0 citations
#reinforcement learning Open access Sep 2026

Adaptive Quantum Control via Reinforcement Learning

This paper investigates the application of reinforcement learning (RL) for adaptive quantum control. Traditional quantum control methods often rely on pre-designed pulse shapes optimized for specific scenarios, lacking adaptability to variations in system parameters or environmental noise. This work proposes a novel framework where an RL agent learns to dynamically adjust quantum control pulses in real-time, maximizing the fidelity of quantum operations. The agent receives feedback from the quantum system, typically measured through state variables, and utilizes this information to optimize the control pulse sequence. This adaptive approach addresses the limitations of static control schemes and promises enhanced robustness and performance in complex quantum systems. The core claim centers on utilizing reinforcement learning to design optimal quantum control pulses. The central mechanism involves a trained controller dynamically adjusting pulses based on system feedback. The presented methodology offers a new approach to quantum control, particularly relevant in noisy environments and systems with parameter variations. The research demonstrates the potential of RL for achieving superior quantum control outcomes compared to conventional techniques. ---

Jincheng Zhang · 0 citations
#reinforcement learning Open access Sep 2026

基于自适应的矩阵的非线性运算

This paper introduces a novel matrix operation algorithm based on adaptive learning. Traditional matrix operations often rely on fixed parameters, limiting their efficiency when dealing with dynamic input matrices. The proposed algorithm dynamically adjusts the operation parameters based on the input matrix's characteristics, aiming to enhance computational efficiency. We explore a method for learning and adapting these parameters through a self-adaptive learning process. The core mechanism involves iteratively refining the parameters using a reinforcement learning framework, optimizing for both accuracy and computational cost. This approach addresses the limitations of static approaches by providing a flexible and efficient solution for a wide range of matrix operations. The paper presents a detailed implementation of the algorithm, demonstrating its effectiveness through a series of benchmark tests, highlighting its advantages in terms of speed and resource utilization. The study focuses on the core mechanism of adaptive parameter adjustment, emphasizing the iterative refinement process and its impact on overall performance.

Jincheng Zhang · 0 citations
#reinforcement learning Open access Sep 2026

Dynamic Topology Algorithm Reinforcement Learning (DTARL)

This paper introduces the Dynamic Topology Algorithm Reinforcement Learning (DTARL), a novel reinforcement learning framework designed to optimize complex systems by dynamically adjusting topology. Traditional topology optimization methods often rely on manual parameter tuning, while DTARL leverages reinforcement learning to guide the optimization process, resulting in improved system performance. The core mechanism involves a carefully designed reward and penalty system, which iteratively refines the topology based on the learned dynamics. This approach offers a more intelligent and adaptable solution compared to conventional methods, demonstrating significant improvements in system performance across various complex scenarios. The paper details the algorithm's architecture, explores its efficacy through simulations, and provides a comprehensive analysis of its performance.

Jincheng Zhang · 0 citations
#reinforcement learning Open access Sep 2026

Dynamic Graph Partitioning for Large-Scale Data Analysis

Large-scale graph analysis, prevalent in domains like social network analysis, bioinformatics, and knowledge graph management, faces significant challenges due to the memory limitations of traditional graph processing techniques. This paper introduces a dynamic graph partitioning algorithm designed to mitigate these issues. The core of the algorithm employs a reinforcement learning (RL) agent that intelligently adapts the graph's structure during the analysis process, responding to query patterns and data access patterns. The goal is to minimize communication overhead and maximize computational efficiency. Specifically, the algorithm learns to identify and isolate subgraphs relevant to ongoing analysis, effectively reducing the scope of computations and data transfers. This dynamic adaptation provides a crucial advantage over static partitioning approaches, enabling more efficient and scalable graph analysis on datasets that would otherwise be intractable. The proposed method leverages RL to optimize the partitioning strategy in real-time, leading to improved performance and reduced resource consumption. The effectiveness of the approach is demonstrated through the theoretical framework and algorithmic design, outlining a pathway for future research and practical implementation.

Jincheng Zhang · 0 citations
#reinforcement learning Open access Sep 2026

Title: Adaptive Quantum Algorithm for Non-Linear Optimization

This paper introduces an innovative adaptive quantum algorithm designed to address the limitations of traditional optimization techniques, particularly when dealing with non-linear problems. The algorithm leverages reinforcement learning to dynamically adjust its parameters based on the input data, offering a significant improvement over static optimization methods. We present a detailed architecture, including the core mechanism and initial implementation, demonstrating its effectiveness in a range of non-linear optimization scenarios. The goal is to provide a robust and efficient solution for complex optimization challenges across diverse fields.

Jincheng Zhang · 0 citations
#reinforcement learning Open access Sep 2026

Adaptive Tensor Decomposition for High-Dimensional Sparse Data

High-dimensional sparse data poses significant challenges for traditional tensor decomposition techniques. These methods often suffer from instability, poor generalization, and difficulty in capturing the underlying structure of the data due to the curse of dimensionality and the irregular sparsity patterns. This work introduces an adaptive tensor decomposition algorithm designed to overcome these limitations. The algorithm employs a reinforcement learning (RL) agent to dynamically adjust the tensor order and decomposition method – specifically, Canonical Polyadic (CP) and Tucker tensor decompositions – based on real-time feedback from the data. Key metrics considered during the learning process include reconstruction error, rank deficiency, and sparsity pattern analysis. The adaptive nature of the algorithm allows it to effectively handle high-dimensional and sparse datasets, leading to more stable and accurate decompositions compared to static methods. The core contribution lies in the synergistic combination of tensor decomposition with adaptive learning, offering a robust solution for analyzing complex, high-dimensional sparse datasets where the underlying structure is inherently irregular.

Jincheng Zhang · 0 citations
#reinforcement learning Open access Sep 2026

Algorithmic Self-Organizing Constraint Networks

This paper explores the design and implementation of an Algorithmic Self-Organizing Constraint Network (ASOCN) architecture, a novel approach to constraint management within complex systems. The core claim centers on the development of a dynamic constraint adjustment system leveraging iterative reinforcement learning to minimize redundancy and maximize adaptability. We present a framework that continuously evaluates constraint effectiveness through internal dynamics, iteratively refining the network's structure to achieve optimal performance. The paper details the architecture, the reinforcement learning algorithm employed, and the initial results demonstrating the system's ability to adapt to dynamic environments.

Jincheng Zhang · 0 citations
#reinforcement learning Open access Sep 2026

Dynamic Graph Partitioning for Large-Scale Data Analysis

Large-scale graph analysis, prevalent in domains like social network analysis, bioinformatics, and knowledge graph management, faces significant challenges due to the memory limitations of traditional graph processing techniques. This paper introduces a dynamic graph partitioning algorithm designed to mitigate these issues. The core of the algorithm employs a reinforcement learning (RL) agent that intelligently adapts the graph's structure during the analysis process, responding to query patterns and data access patterns. The goal is to minimize communication overhead and maximize computational efficiency. Specifically, the algorithm learns to identify and isolate subgraphs relevant to ongoing analysis, effectively reducing the scope of computations and data transfers. This dynamic adaptation provides a crucial advantage over static partitioning approaches, enabling more efficient and scalable graph analysis on datasets that would otherwise be intractable. The proposed method leverages RL to optimize the partitioning strategy in real-time, leading to improved performance and reduced resource consumption. The effectiveness of the approach is demonstrated through the theoretical framework and algorithmic design, outlining a pathway for future research and practical implementation.

Jincheng Zhang · 0 citations
#reinforcement learning Open access Sep 2026

Title: Algorithmic Chaos Theory for Optimal Pattern Generation in Complex Networks

This paper explores the application of algorithmic chaos theory to generate optimal and aesthetically pleasing patterns within complex networks. Traditional approaches often struggle with creating truly novel and captivating designs, while chaos theory offers a potential pathway to unpredictable beauty. We propose a novel framework centered on a "chaotic flow metric" that actively monitors network dynamics, dynamically adjusts topology to induce chaotic behavior, and utilizes reinforcement learning to guide this adaptation process. The core claim is that by intelligently manipulating network structure based on chaotic principles, we can produce patterns far exceeding the capabilities of conventional algorithmic design. This work aims to establish a formal method for identifying and exploiting these dynamics, with potential applications across diverse fields including social network analysis, biological modeling, and artistic design. The paper details the concept of the chaotic flow metric, the reinforcement learning algorithm, and the theoretical underpinning of the proposed framework, concluding with a discussion of future research directions.

Jincheng Zhang · 0 citations

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