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A Survey of Recent Breakthroughs in Networked Cascade Control Systems 网络级联控制系统的最新突破综述
IF 3.2 3区 计算机科学 Q2 AUTOMATION & CONTROL SYSTEMS Pub Date : 2025-11-12 DOI: 10.1002/rnc.70299
Maziar Fallahnejad

Cascade control systems (CCSs) consist of at least two nested control loops. This type of control system is widely used in industrial processes, power plants, and chemical processes. A CCS in which the control loops are closed through a real-time communication network is called a networked cascade control system (NCCS). To reduce the load on communication channels in NCCSs, an event-triggered scheme (ETS) is proposed. In event-triggered control, control tasks are executed upon the occurrence of an event. Instead of executing control tasks after a specific time period, they are triggered by events. Certain environmental factors, including stochastic or deterministic cyber-attacks, cause changes in the dynamics of the closed-loop system. To model stochastic cyber-attacks, Bernoulli or Markov distributions are typically used. Moreover, deterministic cyber-attacks are described by periodic or aperiodic signals. Due to the presence of communication networks in both the inner and outer loops, time delays are inevitable. These delays, as well as packet loss, can lead to reduced system performance or even instability. The goal of this paper is to explore the latest challenges related to NCCSs to familiarize graduate students and researchers in the field of control engineering.

串级控制系统(CCSs)由至少两个嵌套的控制回路组成。这种类型的控制系统广泛应用于工业过程,发电厂和化学过程。通过实时通信网络实现闭环控制的CCS系统称为网络化级联控制系统(NCCS)。为了减少NCCSs通信信道的负载,提出了一种事件触发方案(ETS)。在事件触发控制中,控制任务在事件发生时执行。控制任务不是在特定时间段后执行,而是由事件触发。某些环境因素,包括随机或确定性网络攻击,会导致闭环系统动力学的变化。为了模拟随机网络攻击,通常使用伯努利或马尔可夫分布。此外,确定性网络攻击用周期或非周期信号来描述。由于内外环都存在通信网络,时间延迟是不可避免的。这些延迟以及数据包丢失可能导致系统性能下降甚至不稳定。本文的目的是探讨与NCCSs相关的最新挑战,以熟悉控制工程领域的研究生和研究人员。
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引用次数: 0
An Extension of a Lyapunov-Function-Based Discretization Method for Asymptotically Stable Homogeneous Systems 基于lyapunov函数的渐近稳定齐次系统离散化方法的推广
IF 3.2 3区 计算机科学 Q2 AUTOMATION & CONTROL SYSTEMS Pub Date : 2025-11-08 DOI: 10.1002/rnc.70290
Cristina Silva, Tonametl Sanchez, David A. Lizárraga, Arturo Zavala-Río

In this paper, we propose a family of discretization schemes that generalizes the Lyapunov-function-based scheme introduced in [49] for asymptotically stable homogeneous systems. We prove that if a convergent method with an order of consistency σ$$ sigma $$ is used in the auxiliary stages of the Lyapunov-function-based method, then the whole discretization method is convergent and has an order of consistency σ$$ sigma $$. Additionally, we prove (under some mild conditions) that those discretization schemes produce discrete-time systems that preserve both the properties of a Lyapunov function and the type of convergence (of the trajectories to the origin) associated with the discretized, continuous-time system.

本文提出了一类离散化格式,推广了[49]中关于渐近稳定齐次系统的基于lyapunov函数的离散化格式。我们证明了如果在基于lyapunov函数的方法的辅助阶段使用一个具有相合阶σ $$ sigma $$的收敛方法,那么整个离散化方法是收敛的并且具有相合阶σ $$ sigma $$。此外,我们证明(在一些温和的条件下)这些离散化方案产生的离散时间系统既保留了李雅普诺夫函数的性质,又保留了与离散连续时间系统相关的收敛类型(到原点的轨迹)。
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引用次数: 0
Electric Vehicle Charging Guidance Algorithm Based on Informer Multi-Agent Reinforcement Learning 基于Informer多智能体强化学习的电动汽车充电引导算法
IF 3.2 3区 计算机科学 Q2 AUTOMATION & CONTROL SYSTEMS Pub Date : 2025-11-07 DOI: 10.1002/rnc.70254
Yanyu Zhang, Chunyang Liu, Zhiming Zhang, Feixiang Jiao, Feng Huo, Xibeng Zhang

With the vigorous development of the electric vehicle (EV) industry, the demand for charging has surged. However, the relative lag in the construction of charging infrastructure has led to a series of problems for drivers, such as difficulty in finding available charging stations and long waiting times for charging. To address this, this paper proposes an EV charging guidance framework based on an Informer network and Multi-Agent Reinforcement Learning (MARL), aiming at achieving efficient EV charging guidance. First, this paper regards charging stations as independent agents, integrating information from vehicles, charging stations, and traffic, transforming the multi-objective optimization problem of EV charging guidance into a multi-agent reinforcement learning task. Then, an Actor-Critic algorithm combined with the Informer is designed, utilizing the Informer in the Critic network to model the interactions between different charging stations, thereby reducing the complexity of policy learning and enhancing coordination among agents. Subsequently, after calculating the advantage function for the agents, the Actor network is updated to improve learning efficiency. The proposed algorithm was simulated and validated in two different EV charging scenarios. The simulation results show that compared with several state-of-the-art methods, our algorithm achieved the best results in multi-objective optimization, demonstrating its superiority and practicality of our proposed algorithm.

随着电动汽车产业的蓬勃发展,充电需求激增。然而,充电基础设施建设的相对滞后给司机带来了一系列问题,如难以找到可用的充电站,充电等待时间长。针对这一问题,本文提出了一种基于信息者网络和多智能体强化学习(MARL)的电动汽车充电引导框架,旨在实现高效的电动汽车充电引导。首先,本文将充电站视为独立的智能体,整合车辆、充电站和交通的信息,将电动汽车充电引导的多目标优化问题转化为多智能体强化学习任务。然后,设计了一种Actor-Critic算法与Informer结合,利用Critic网络中的Informer对不同充电站之间的交互进行建模,从而降低了策略学习的复杂性,增强了agent之间的协调能力。然后,在计算agent的优势函数后,更新Actor网络以提高学习效率。在两种不同的电动汽车充电场景下对该算法进行了仿真验证。仿真结果表明,与几种最先进的算法相比,本文算法在多目标优化方面取得了最好的结果,证明了本文算法的优越性和实用性。
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引用次数: 0
Homogeneous Unit Sliding Mode Control for Uncertain Mechanical Systems 不确定机械系统的均匀单元滑模控制
IF 3.2 3区 计算机科学 Q2 AUTOMATION & CONTROL SYSTEMS Pub Date : 2025-11-06 DOI: 10.1002/rnc.70263
Yiru Guo, Andrey Polyakov, Gang Zheng

This paper introduces the concept of high-order convex approximation to address uncertainties in a class of nonlinear uncertain mechanical systems. Based on this concept, the homogeneous unit sliding mode control (HUSMC) is designed to handle multiplicative and additive perturbations (uncertainties and disturbances) of the plant. By integrating this design methodology within the framework of linear matrix inequalities (LMIs), we achieve precise adjustments to control parameters, thereby enhancing tracking accuracy and stability. Numerical simulations of an uncertain mechanical system demonstrate the effectiveness of the proposed method in mitigating uncertainties and ensuring the desired control accuracy.

本文引入了高阶凸近似的概念来解决一类非线性不确定机械系统的不确定性问题。基于这一概念,设计了齐次单元滑模控制(HUSMC)来处理对象的乘法和加性扰动(不确定性和干扰)。通过在线性矩阵不等式(lmi)框架内整合这种设计方法,我们实现了对控制参数的精确调整,从而提高了跟踪精度和稳定性。对一个不确定机械系统进行了数值仿真,验证了该方法在减小不确定性和保证控制精度方面的有效性。
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引用次数: 0
An Adaptive SINDy-Lyapunov Model Predictive Control Framework for Dual-System VTOL UAVs 双系统垂直起降无人机自适应SINDy-Lyapunov模型预测控制框架
IF 3.2 3区 计算机科学 Q2 AUTOMATION & CONTROL SYSTEMS Pub Date : 2025-11-06 DOI: 10.1002/rnc.70272
Mohammed Osman, Yuanqing Xia, Mohammed Mahdi, Tayyab Manzoor, Abdulrahman H. Bajodah, Asif Ali, Abid Ali, Azzam Ahmed

This paper presents an adaptive control framework for dual-system VTOL UAVs capable of operating in both rotary-wing and fixed-wing modes. These aerial vehicles present considerable control challenges due to their nonlinear, time-varying dynamics and inherent instability during flight-mode transitions. The proposed approach addresses these issues by leveraging nonlinear system identification via Adaptive Sparse Identification of Nonlinear Dynamics (ASINDy) with a Lyapunov-based Model Predictive Control (LMPC) scheme. This integrated framework facilitates continuous model updating and guarantees stable trajectory tracking and robust performance. Compared to the GA-PID, the ASINDy–LMPC approach reduced tracking error by approximately 65%, maximum deviation by 67%, average deviation by 79%, and power consumption by 73% in simulation, while nearly halving the control effort. Preliminary hardware trials on a VTOL UAV prototype corroborate these trends, demonstrating consistent improvements during hovering and outdoor flights.

提出了一种旋翼和固定翼双系统垂直起降无人机的自适应控制框架。这些飞行器由于其非线性、时变动力学和飞行模式转换过程中固有的不稳定性,给控制带来了相当大的挑战。所提出的方法通过利用非线性系统识别,通过非线性动力学的自适应稀疏识别(ASINDy)和基于lyapunov的模型预测控制(LMPC)方案来解决这些问题。这个集成的框架促进了持续的模型更新,并保证了稳定的轨迹跟踪和健壮的性能。与GA-PID相比,ASINDy-LMPC方法在仿真中将跟踪误差降低了约65%,最大偏差降低了67%,平均偏差降低了79%,功耗降低了73%,同时将控制工作量减少了近一半。垂直起降(VTOL)无人机原型机的初步硬件试验证实了这些趋势,在悬停和户外飞行中显示出持续的改进。
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引用次数: 0
An Asymptotically Stable Self-Adjusting Adaptive Fuzzy Logic-Based Robust Controller Formulation for Robot Manipulators 一种基于模糊逻辑的机器人机械臂渐近稳定自调整鲁棒控制器
IF 3.2 3区 计算机科学 Q2 AUTOMATION & CONTROL SYSTEMS Pub Date : 2025-11-06 DOI: 10.1002/rnc.70271
Bayram Melih Yilmaz, Enver Tatlicioglu, Erman Selim, Erkan Zergeroglu

This work focuses on the trajectory tracking control of robot manipulators subject to model uncertainties and unknown additive disturbances. The controller design makes use of a self-adjusting adaptive fuzzy logic-based term, fused with a robust integral of the sign of the error feedback. In the proposed adaptive fuzzy logic framework, means and variances of the membership functions are updated dynamically during each iteration, allowing for a more precise estimation of the parametric uncertainties. The stability of the closed-loop system and the convergence properties of the states are established via Lyapunov-based arguments, where asymptotic stability of the joint tracking error is ensured. Numerical simulations have been conducted to further support the theoretical findings.

本文主要研究受模型不确定性和未知加性扰动影响的机械臂轨迹跟踪控制问题。控制器设计采用基于自适应模糊逻辑的自调整项,并融合误差反馈符号的鲁棒积分。在提出的自适应模糊逻辑框架中,隶属函数的均值和方差在每次迭代中动态更新,从而可以更精确地估计参数的不确定性。通过基于lyapunov的参数建立了闭环系统的稳定性和状态的收敛性,保证了联合跟踪误差的渐近稳定性。数值模拟进一步支持了理论研究结果。
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引用次数: 0
Event-Triggered Finite-Time Group Bipartite Consensus Control for Multi-Agent Systems With Input Saturation 输入饱和多智能体系统的事件触发有限时间群二部一致性控制
IF 3.2 3区 计算机科学 Q2 AUTOMATION & CONTROL SYSTEMS Pub Date : 2025-11-06 DOI: 10.1002/rnc.70268
Pengbo Feng, Wanli Guo, Zhouchao Wei, Wen Sun

This paper mainly studies the finite-time group bipartite consensus problem for multi-agent systems (MASs) with input saturation, coexisting competition, and cooperation. In view of actuator saturation and reducing the frequency of information interaction, a novel event-triggered control protocol by employing the arctangent function is proposed. It is demonstrated that applying this protocol, the finite-time group bipartite consensus and group consensus can be obtained under the structurally balanced and unbalanced topologies, respectively. Furthermore, the Zeno behavior is proved to be excluded. Finally, numerical simulation results demonstrate the effectiveness of our control protocol.

本文主要研究了具有输入饱和、共存竞争与合作的多智能体系统的有限时间群二部共识问题。针对执行器饱和和降低信息交互频率的问题,提出了一种利用反正切函数的事件触发控制协议。结果表明,应用该协议,在结构平衡和不平衡拓扑下分别可以获得有限时间群二部共识和群共识。进一步证明了芝诺行为是不存在的。最后,通过数值仿真验证了控制方案的有效性。
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引用次数: 0
Correction to “Active Set Prediction for Nonlinear Model Predictive Control on a Shrinking Horizon Based on the Principle of Optimality” 对“基于最优性原理的收缩视界非线性模型预测控制的主动集预测”的修正
IF 3.2 3区 计算机科学 Q2 AUTOMATION & CONTROL SYSTEMS Pub Date : 2025-11-05 DOI: 10.1002/rnc.70281
<p>R. Dyrska, M. Mönnigmann, “Active Set Prediction for Nonlinear Model Predictive Control on a Shrinking Horizon Based on the Principle of Optimality,” <i>International Journal of Robust and Nonlinear Control</i> 34, no. 4 (2024): 2768–2780, https://doi.org/10.1002/rnc.7110.</p><p>In the original work, we describe the structure of active sets and their prediction for nonlinear model predictive control (NMPC) with a shrinking horizon. The central technique is the principle of optimality. In addition, we propose an approach to simplifying the underlying nonlinear program (NLP) using the predicted active sets (see Proposition 3).</p><p>Proposition 3 states that a solution to the simplified NLP (12) is also optimal for the regular NLP (3) if the removed constraints are fulfilled. This statement holds since the active set is assumed to be predicted according to Corollary 1 and thus belongs to an optimal solution of the regular NLP (3) for the current system state treated in Proposition 3. If a disturbance affects the current state, however, the predicted active set may no longer belong to an optimal solution for the regular NLP (3). A solution for the simplified NLP (12) that respects the removed constraints is then only suboptimal (i.e., not optimal, but feasible) for the regular NLP (3). This case was not addressed in the original work, and the following corrections apply:</p><p>In Section 3.3, the part</p><p>“To ensure both, optimality and feasibility of a solution to (12), we need to check if an optimizer <i>z</i><sup>⋆</sup> resulting for the simplified NLP (12) respects the originally posed inequality constraints in (3), that is, if <i>G</i>(<i>x</i>(0), <i>z</i><sup>⋆</sup>) ≤ 0 holds as assumed in Proposition 3. As long as a solution to problem (12) exists and no constraints are violated, at least local optimality of the input signal is preserved, and we can apply the optimal solution resulting for (12) to the system.”</p><p>should be rewritten as:</p><p>“The simplification approach is based on the idea of common active-set methods (see, e.g., Ref. 1, Chap. 15.2). If the predicted active set <span></span><math> <mrow> <mover> <mi>𝒜</mi> <mo>˜</mo> </mover> </mrow></math>belongs to an optimal solution for the regular NLP (3) and the current system state as assumed in Proposition 3, a solution <i>z</i><sup>⋆</sup> to the simplified NLP (12) with <i>G</i>(<i>x</i>(0), <i>z</i><sup>⋆</sup>) ≤ 0 is optimal also for the regular NLP (3). If the current state is affected by a disturbance, however, the active set predicted as in Corollary 1 may no longer belong to an optimal solution for the regular NLP (3), but there may still exist a solution to the simplified NLP (12) that does not violate the removed constraints. The solution to the simplified NLP (12) is then only suboptimal (i.e., not optimal, but feasible) to the regular NLP (3). Thus,
R. Dyrska, M. Mönnigmann,“基于最优性原理的非线性模型预测控制的主动集预测”,《国际鲁棒与非线性控制学报》第34期。4 (2024): 2768-2780, https://doi.org/10.1002/rnc.7110.In在原有的工作中,我们描述了具有收缩视界的非线性模型预测控制(NMPC)的主动集结构及其预测。核心技术是最优性原则。此外,我们提出了一种使用预测活动集简化底层非线性程序(NLP)的方法(见命题3)。命题3指出,如果消除的约束得到满足,简化NLP(12)的解对于常规NLP(3)也是最优的。这句话成立,因为根据推论1假设活动集是被预测的,因此属于命题3中处理的当前系统状态的正则NLP(3)的最优解。然而,如果干扰影响当前状态,则预测的活动集可能不再属于常规NLP(3)的最优解。对于简化的NLP(12)来说,尊重移除的约束的解决方案对于常规的NLP(3)来说只是次优的(即,不是最优的,但是可行的)。在第3.3节中,“为了确保(12)的解的最优性和可行性,我们需要检查简化NLP(12)的优化器z -百科是否尊重(3)中最初提出的不等式约束,即G(x(0), z -百科)≤0是否如命题3中假设的那样成立。”只要问题(12)的解存在且不违反约束,则至少保持输入信号的局部最优性,并且我们可以将(12)的最优解应用于系统。”应该重写为:“简化方法基于通用活动集方法的思想(例如,参考文献1,第15.2章)。如果预测的活动集将属于正则NLP(3)和命题3中假设的当前系统状态的最优解,则简化NLP(12)的解z -百科(G(x(0), z -百科)≤0也是正则NLP(3)的最优解。然而,如果当前状态受到干扰,则推论1中预测的活动集可能不再属于常规NLP(3)的最优解,但简化NLP(12)可能仍然存在不违反删除约束的解。简化NLP(12)的解对于常规NLP(3)来说只是次优的(即,不是最优的,但可行的)。因此,在第4.3节的模拟研究中出现干扰时,任何不违反原始约束的简化NLP(12)的解只能保证对于规则NLP(3)是可行的。为了便于阅读,我们保留了u -表示结果输入信号,即使解决方案对(12)是最优的,但对(3)不是最优的。”此外,在所有声称简化NLP(12)的解决方案具有最优性的语句中,术语“最优”应该被术语“可行”所取代(参见第3.2节的最后一句话,第3.3节末尾对算法1的描述,第4节的介绍,第4.3节对模拟结果的讨论,以及第5节的结论)。我们注意到,原始工作的主要贡献,即活动集的结构及其基于最优性原理的预测,不受这些错误的影响。还应包括下列提法:J. Nocedal和S. J. Wright,数值优化,第二版(施普林格New York, 2006), https://doi.org/10.1007/978-0-387-40065-5.We为这个错误道歉。
{"title":"Correction to “Active Set Prediction for Nonlinear Model Predictive Control on a Shrinking Horizon Based on the Principle of Optimality”","authors":"","doi":"10.1002/rnc.70281","DOIUrl":"https://doi.org/10.1002/rnc.70281","url":null,"abstract":"&lt;p&gt;R. Dyrska, M. Mönnigmann, “Active Set Prediction for Nonlinear Model Predictive Control on a Shrinking Horizon Based on the Principle of Optimality,” &lt;i&gt;International Journal of Robust and Nonlinear Control&lt;/i&gt; 34, no. 4 (2024): 2768–2780, https://doi.org/10.1002/rnc.7110.&lt;/p&gt;&lt;p&gt;In the original work, we describe the structure of active sets and their prediction for nonlinear model predictive control (NMPC) with a shrinking horizon. The central technique is the principle of optimality. In addition, we propose an approach to simplifying the underlying nonlinear program (NLP) using the predicted active sets (see Proposition 3).&lt;/p&gt;&lt;p&gt;Proposition 3 states that a solution to the simplified NLP (12) is also optimal for the regular NLP (3) if the removed constraints are fulfilled. This statement holds since the active set is assumed to be predicted according to Corollary 1 and thus belongs to an optimal solution of the regular NLP (3) for the current system state treated in Proposition 3. If a disturbance affects the current state, however, the predicted active set may no longer belong to an optimal solution for the regular NLP (3). A solution for the simplified NLP (12) that respects the removed constraints is then only suboptimal (i.e., not optimal, but feasible) for the regular NLP (3). This case was not addressed in the original work, and the following corrections apply:&lt;/p&gt;&lt;p&gt;In Section 3.3, the part&lt;/p&gt;&lt;p&gt;“To ensure both, optimality and feasibility of a solution to (12), we need to check if an optimizer &lt;i&gt;z&lt;/i&gt;&lt;sup&gt;⋆&lt;/sup&gt; resulting for the simplified NLP (12) respects the originally posed inequality constraints in (3), that is, if &lt;i&gt;G&lt;/i&gt;(&lt;i&gt;x&lt;/i&gt;(0), &lt;i&gt;z&lt;/i&gt;&lt;sup&gt;⋆&lt;/sup&gt;) ≤ 0 holds as assumed in Proposition 3. As long as a solution to problem (12) exists and no constraints are violated, at least local optimality of the input signal is preserved, and we can apply the optimal solution resulting for (12) to the system.”&lt;/p&gt;&lt;p&gt;should be rewritten as:&lt;/p&gt;&lt;p&gt;“The simplification approach is based on the idea of common active-set methods (see, e.g., Ref. 1, Chap. 15.2). If the predicted active set &lt;span&gt;&lt;/span&gt;&lt;math&gt;\u0000 &lt;mrow&gt;\u0000 &lt;mover&gt;\u0000 &lt;mi&gt;𝒜&lt;/mi&gt;\u0000 &lt;mo&gt;˜&lt;/mo&gt;\u0000 &lt;/mover&gt;\u0000 &lt;/mrow&gt;&lt;/math&gt;\u0000belongs to an optimal solution for the regular NLP (3) and the current system state as assumed in Proposition 3, a solution &lt;i&gt;z&lt;/i&gt;&lt;sup&gt;⋆&lt;/sup&gt; to the simplified NLP (12) with &lt;i&gt;G&lt;/i&gt;(&lt;i&gt;x&lt;/i&gt;(0), &lt;i&gt;z&lt;/i&gt;&lt;sup&gt;⋆&lt;/sup&gt;) ≤ 0 is optimal also for the regular NLP (3). If the current state is affected by a disturbance, however, the active set predicted as in Corollary 1 may no longer belong to an optimal solution for the regular NLP (3), but there may still exist a solution to the simplified NLP (12) that does not violate the removed constraints. The solution to the simplified NLP (12) is then only suboptimal (i.e., not optimal, but feasible) to the regular NLP (3). Thus, ","PeriodicalId":50291,"journal":{"name":"International Journal of Robust and Nonlinear Control","volume":"36 5","pages":""},"PeriodicalIF":3.2,"publicationDate":"2025-11-05","publicationTypes":"Journal Article","fieldsOfStudy":null,"isOpenAccess":false,"openAccessPdf":"https://onlinelibrary.wiley.com/doi/epdf/10.1002/rnc.70281","citationCount":null,"resultStr":null,"platform":"Semanticscholar","paperid":"146193452","PeriodicalName":null,"FirstCategoryId":null,"ListUrlMain":null,"RegionNum":3,"RegionCategory":"计算机科学","ArticlePicture":[],"TitleCN":null,"AbstractTextCN":null,"PMCID":"OA","EPubDate":null,"PubModel":null,"JCR":null,"JCRName":null,"Score":null,"Total":0}
引用次数: 0
Event-Triggered Finite-Time Adaptive Nonlinear Gradient Descent Neural Network Control for a Class of Nonlinear Systems 一类非线性系统的事件触发有限时间自适应非线性梯度下降神经网络控制
IF 3.2 3区 计算机科学 Q2 AUTOMATION & CONTROL SYSTEMS Pub Date : 2025-11-05 DOI: 10.1002/rnc.70278
Pengxi Ren, Jiahao Zhang, Liling Wang

This paper proposes an event-triggered finite-time adaptive nonlinear gradient descent neural network control strategy for a class of nonlinear system with nonlinear unmodeled dynamics. The proposed approach aims to address the challenges brought about by the system's unmodeled dynamics and external disturbances, while ensuring finite-time convergence and robust performance. By utilizing a nonlinear gradient descent-based adaptive neural network weight update law, the learning efficiency of the neural network is enhanced, and its approximation ability is guaranteed. The event-triggered mechanism is introduced to reduce communication and computational overheads, activating control updates only when necessary, thus improving the communication efficiency of the system. The stability of the closed-loop system is proven using Lyapunov theory, and the control law ensures that all closed-loop signals converge within a finite-time interval without Zeno behavior. Finally, the simulation results demonstrate the effectiveness and robustness of the proposed control strategy.

针对一类具有非线性未建模动力学的非线性系统,提出了一种事件触发的有限时间自适应非线性梯度下降神经网络控制策略。提出的方法旨在解决系统未建模动力学和外部干扰带来的挑战,同时确保有限时间收敛和鲁棒性能。利用基于非线性梯度下降的自适应神经网络权值更新规律,提高了神经网络的学习效率,保证了神经网络的逼近能力。引入事件触发机制以减少通信和计算开销,仅在必要时激活控制更新,从而提高系统的通信效率。利用李雅普诺夫理论证明了闭环系统的稳定性,控制律保证了所有闭环信号在有限时间区间内收敛而无Zeno行为。最后,仿真结果验证了所提控制策略的有效性和鲁棒性。
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引用次数: 0
Average Consensus Control of Multi-Agent Systems With Hybrid Privacy-Preserving Schemes 混合隐私保护方案下多智能体系统的平均一致性控制
IF 3.2 3区 计算机科学 Q2 AUTOMATION & CONTROL SYSTEMS Pub Date : 2025-11-05 DOI: 10.1002/rnc.70284
Lei Sun, Derui Ding, Wenjing An

In this paper, the problem of privacy-preserving average consensus (PPAC) is investigated for discrete multi-agent systems (MASs) with hybrid privacy-preserving mechanisms. To this end, a hybrid privacy mechanism consisting of noise injection and quantization-based encryption-decryption rules (EDR) is first constructed to protect the privacy of the initial state of the agent, where the utilization of a dynamic private key enhances the private capability. Then, a PPAC scheme is introduced by resorting to the constructed hybrid mechanism. By means of matrix properties, a sufficient condition is provided to determine the controller gain and the noise parameters, ensuring the performance of average consensus. Additionally, the size of the encrypted data is analyzed in the framework of the hybrid privacy mechanisms. Furthermore, the privacy of the initial state is demonstrated with respect to both honest-but-curious agents and external eavesdroppers. Finally, the effectiveness of the proposed PPAC scheme is illustrated through a numerical example.

研究了具有混合隐私保护机制的离散多智能体系统(MASs)的隐私保护平均共识问题。为此,首先构建了由噪声注入和基于量化的加解密规则(EDR)组成的混合隐私机制来保护代理初始状态的隐私,其中动态私钥的使用增强了隐私能力。然后,利用构造的混合机制引入了一种PPAC方案。利用矩阵性质,给出了确定控制器增益和噪声参数的充分条件,保证了平均一致性的性能。此外,在混合隐私机制框架下对加密数据的大小进行了分析。此外,对于诚实但好奇的代理和外部窃听者,证明了初始状态的隐私性。最后,通过数值算例验证了所提方案的有效性。
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引用次数: 0
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International Journal of Robust and Nonlinear Control
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