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CN108508914A - A kind of formation control method of discrete multi-agent system - Google Patents

A kind of formation control method of discrete multi-agent system Download PDF

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CN108508914A
CN108508914A CN201810274455.0A CN201810274455A CN108508914A CN 108508914 A CN108508914 A CN 108508914A CN 201810274455 A CN201810274455 A CN 201810274455A CN 108508914 A CN108508914 A CN 108508914A
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agent system
formation control
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谭冲
李凯
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Harbin University of Science and Technology
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    • G05DSYSTEMS FOR CONTROLLING OR REGULATING NON-ELECTRIC VARIABLES
    • G05D1/00Control of position, course, altitude or attitude of land, water, air or space vehicles, e.g. using automatic pilots
    • G05D1/10Simultaneous control of position or course in three dimensions
    • G05D1/101Simultaneous control of position or course in three dimensions specially adapted for aircraft
    • G05D1/104Simultaneous control of position or course in three dimensions specially adapted for aircraft involving a plurality of aircrafts, e.g. formation flying
    • GPHYSICS
    • G05CONTROLLING; REGULATING
    • G05DSYSTEMS FOR CONTROLLING OR REGULATING NON-ELECTRIC VARIABLES
    • G05D1/00Control of position, course, altitude or attitude of land, water, air or space vehicles, e.g. using automatic pilots
    • G05D1/02Control of position or course in two dimensions
    • G05D1/021Control of position or course in two dimensions specially adapted to land vehicles
    • G05D1/0287Control of position or course in two dimensions specially adapted to land vehicles involving a plurality of land vehicles, e.g. fleet or convoy travelling
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Abstract

The invention discloses a kind of formation control methods of discrete multi-agent system, the described method comprises the following steps:Utilize the correspondence between the knowledge description intelligent body of graph theory;With networking forecast Control Algorithm, Active Compensation communicates time lag;It is proposed the design method of the distributed formation control agreement of discrete multi-agent system;The consistency of multi-agent system is analyzed using matrix theory and Lyapunov Theory of Stability, and realizes the formation control of multi-agent system on this basis;Numerical simulation, the validity of proof theory result are carried out with MATLAB.The present invention solves the problems, such as the formation control problem of the formation control and the discrete time isomery multi-agent system with identical permanent communication delay of the discrete time isomery multi-agent system of no communication delay, has highly application value.

Description

一种离散多智能体系统的编队控制方法A Formation Control Method for Discrete Multi-Agent System

技术领域technical field

本发明涉及一种离散多智能体系统的编队控制方法。The invention relates to a formation control method of a discrete multi-agent system.

背景技术Background technique

多智能体系统在20世纪80年代后期成为分布式人工智能研究中的主要研究对象。研究多智能体系统的主要目的是期望功能相对简单的智能体之间进行分布式合作协调控制,最终完成复杂任务。相比于单个智能体,多智能体系统,尤其是分布式多智能体系统,具有很多明显的优点。例如:具有分布式的感知与执行器,以及内在的并行性;具有较大的冗余,比起单个智能体具有更好的容错性和鲁棒性,能够更高效的完成任务;完成同样任务的多智能体系统,一般成本低廉,比起单个性能优良但是成本昂贵的智能体更具有经济效益等。因此,近些年来多智能体系统已经发展成为控制领域和机器人领域的重要研究方向。Multi-agent systems became the main research object in distributed artificial intelligence research in the late 1980s. The main purpose of studying multi-agent systems is to perform distributed cooperation and coordination control between agents with relatively simple functions, and finally complete complex tasks. Compared with a single agent, multi-agent systems, especially distributed multi-agent systems, have many obvious advantages. For example: distributed perception and executors, and inherent parallelism; greater redundancy, better fault tolerance and robustness than a single agent, and can complete tasks more efficiently; complete the same task The multi-agent system is generally low in cost, and it is more economical than a single agent with excellent performance but expensive cost. Therefore, in recent years, multi-agent systems have developed into an important research direction in the field of control and robotics.

在多智能体分布式协调合作控制问题中,一致性问题作为智能体之间合作协调控制的基础,具有重要的理论价值和现实意义。所谓一致性是指随着时间的推移,一个多智能体系统中所有智能体的某一个状态趋于一致。而一致性协议是智能体之间相互作用、传递信息的规则,它描述了每个智能体和与其相邻的智能体的信息交换过程。一致性研究重点主要集中在对一致性协议模型的设计分析、一致性协议的收敛、平衡状态和应用分析。目前主要采用矩阵论方法和Lyapunov方法进行一致性协议的收敛分析,使用图论来进行平衡状态分析。一致性问题的研究发展迅速,包括生物科学、物理科学、系统与控制科学、计算机科学等各个领域都对一致性问题进行了不同层面的分析研究。In the multi-agent distributed coordination and cooperation control problem, the consistency problem is the basis of cooperation and coordination control among agents, which has important theoretical value and practical significance. The so-called consistency means that as time goes by, a certain state of all agents in a multi-agent system tends to be consistent. The consensus protocol is a rule for the interaction and transmission of information between agents, which describes the information exchange process between each agent and its adjacent agents. Consensus research focuses on the design analysis of the consensus protocol model, the convergence, equilibrium state and application analysis of the consensus protocol. At present, the matrix theory method and the Lyapunov method are mainly used to analyze the convergence of the consensus protocol, and the graph theory is used to analyze the equilibrium state. The research on consistency issues develops rapidly, and various fields, including biological science, physical science, system and control science, computer science, etc., have carried out analysis and research on consistency issues at different levels.

近年来随着对多智能体系统关于一致性问题的深入研究,衍生出很多研究方向。其中编队控制作为多智能体系统一致性问题的重要应用,成为当前控制学科的一个热点问题。编队控制是指多个智能体组成的团队在向特定目标或方向运动的过程中,相互之间保持预定的集合形态(即队形),同时又要适应环境约束(例如避障)的控制问题。编队控制的应用十分广泛,在工业、军事、航空、社会等领域拥有很好的前景。在军事领域,通过无人战斗机的协调控制有效加强了部队的作战能力、攻击性和防御力;在航天领域,通过采用卫星群代替单个卫星对星体表面进行成像,有效提高了系统的灵活性、成像精度和质量。正是这种广泛的应用前景吸引着越来越多的研究者们投入到对多智能体系统编队控制的研究当中,从而也使得对于多智能体系统编队控制的研究具有很大的理论价值和指导意义。In recent years, with the in-depth research on consistency issues in multi-agent systems, many research directions have been derived. Among them, formation control, as an important application of multi-agent system consistency problem, has become a hot issue in the current control discipline. Formation control refers to the control problem that a team composed of multiple agents maintains a predetermined collective shape (ie formation) with each other while moving towards a specific goal or direction, and at the same time adapts to environmental constraints (such as obstacle avoidance). . Formation control has a wide range of applications and has good prospects in the fields of industry, military, aviation, and society. In the military field, the coordinated control of unmanned fighter jets has effectively enhanced the combat capability, offensive and defensive capabilities of the troops; in the aerospace field, the system's flexibility has been effectively improved by using satellite groups instead of a single satellite to image the surface of the star. Imaging accuracy and quality. It is this broad application prospect that attracts more and more researchers to study the formation control of multi-agent systems, which also makes the research on formation control of multi-agent systems have great theoretical value and Guiding significance.

本课题是在了解了多智能体系统一致性问题和基于一致性协议的编队控制问题的研究现状的基础上,运用图论的相关知识,利用网络化预测控制方法,设计一致性协议并把它用于编队控制中来解决多智能体系统编队控制方面的问题。This topic is based on the understanding of the research status of the multi-agent system consistency problem and the formation control problem based on the consensus protocol, using the relevant knowledge of graph theory, using the networked predictive control method, to design the consensus protocol and put it into It is used in formation control to solve the problem of multi-agent system formation control.

发明内容Contents of the invention

本发明的目的在于提供一种离散多智能体系统的编队控制方法,以解决上述背景技术中提出的问题。The purpose of the present invention is to provide a formation control method of a discrete multi-agent system to solve the problems raised in the above-mentioned background technology.

为实现上述目的,本发明提供如下技术方案:To achieve the above object, the present invention provides the following technical solutions:

一种离散多智能体系统的编队控制方法,所述方法包括以下步骤:A formation control method for a discrete multi-agent system, the method comprising the following steps:

步骤(1),利用图论的知识描述智能体之间的通信关系;Step (1), using the knowledge of graph theory to describe the communication relationship between agents;

步骤(2),用网络化预测控制方法,主动补偿通讯时滞;Step (2), using the network predictive control method to actively compensate the communication time lag;

步骤(3),提出离散多智能体系统的分布式编队控制协议的设计方法;Step (3), propose the design method of the distributed formation control protocol of discrete multi-agent system;

步骤(4),利用矩阵论和Lyapunov稳定性理论分析多智能体系统的一致性,并在此基础上实现多智能体系统的编队控制;Step (4), using matrix theory and Lyapunov stability theory to analyze the consistency of the multi-agent system, and on this basis to realize the formation control of the multi-agent system;

步骤(5),用MATLAB进行数值仿真,验证理论结果的有效性。In step (5), use MATLAB to carry out numerical simulation to verify the validity of the theoretical results.

作为本发明进一步的方案:在步骤(2)中,通讯网络中存在的定常时滞τ;其中,τ>0是己知的常数。As a further solution of the present invention: in step (2), there is a constant time lag τ existing in the communication network; where τ>0 is a known constant.

作为本发明进一步的方案:在步骤(4)中,此系统由一阶、二阶动力学模型混合而成,若N个智能体包含m个一阶个体,n-m个二阶个体,则动力学模型描述如下:As a further solution of the present invention: in step (4), the system is formed by a mixture of first-order and second-order dynamic models, if N agents include m first-order individuals and n-m second-order individuals, then The kinetic model is described as follows:

一阶动力学模型:First-order kinetic model:

xi(t+1)=xi(t)+Tui(t)i=1,2,…,m,x i (t+1)= xi (t)+Tu i (t)i=1,2,...,m,

二阶动力学模型:Second-order kinetic model:

xi(t+1)=xi(t)+Tvi(t)i=m+1,m+2,…,N,x i (t+1)= xi (t)+Tv i (t)i=m+1,m+2,...,N,

vi(t+1)=vi(t)+Tui(t)v i (t+1)=v i (t)+Tu i (t)

式中:xi表示智能体i的位移,ui表示智能体i的控制输入,vi表示智能体i的速度;t为离散时刻,T为采样周。In the formula: x i represents the displacement of agent i, u i represents the control input of agent i, v i represents the velocity of agent i; t is the discrete time, and T is the sampling cycle.

与现有技术相比,本发明的有益效果是:在多智能体的位移状态不可测、输出可测的情况下,提出具有状态反馈的控制协议,最终通过数学推导,论证实现多智能体的编队控制(最终状态位移、速度趋于一致),通过数值仿真来说明理论结果的有效性;当智能体状态不可测且具有定常通讯时滞时,基于网络化的预测控制方法,提出具有状态反馈的控制协议,最终通过数学推导,论证实现多智能体的编队控制(最终状态位移、速度趋于一致),用数值仿真结果证明理论结果的有效性。Compared with the prior art, the beneficial effect of the present invention is: in the case that the displacement state of the multi-agent body is unmeasurable and the output is measurable, a control protocol with state feedback is proposed, and finally, through mathematical derivation, the realization of the multi-agent body is demonstrated. Formation control (the final state displacement and speed tend to be consistent), through numerical simulation to illustrate the validity of the theoretical results; when the state of the agent is unpredictable and has a constant communication time delay, based on a networked predictive control method, a state feedback control method is proposed. Finally, through mathematical derivation, it is demonstrated that the formation control of multi-agents is realized (the final state displacement and speed tend to be consistent), and the validity of the theoretical results is proved by numerical simulation results.

综上所述,该离散多智能体系统的编队控制方法,解决了无通信时滞的离散时间异构多智能体系统的编队控制问题和具有相同定常通信时滞的离散时间异构多智能体系统的编队控制问题,具有很高的推广应用价值。In summary, the formation control method of the discrete multi-agent system solves the formation control problem of the discrete-time heterogeneous multi-agent system without communication delay and the discrete-time heterogeneous multi-agent system with the same constant communication delay The formation control problem of the system has a very high promotion and application value.

具体实施方式Detailed ways

下面将对本发明实施例中的技术方案进行清楚、完整地描述,显然,所描述的实施例仅仅是本发明一部分实施例,而不是全部的实施例。基于本发明中的实施例,本领域普通技术人员在没有做出创造性劳动前提下所获得的所有其他实施例,都属于本发明保护的范围。The technical solutions in the embodiments of the present invention will be clearly and completely described below. Obviously, the described embodiments are only some of the embodiments of the present invention, but not all of them. Based on the embodiments of the present invention, all other embodiments obtained by persons of ordinary skill in the art without making creative efforts belong to the protection scope of the present invention.

本申请通过参考国内外的相关研究,结合各自的优点,在前期大量工作的基础之上,研究离散时间多智能体系统在有通讯时滞和无通讯时滞两种情况下的编队问题,利用网络化预测控制方法主动补偿通信时滞,基于多智能体系统的一致性协议,对其优化变形,来设计编队控制协议,并给出使多智能体系统形成一定的编队,如:速度、相对位移等达到一致的判据。This application refers to the relevant research at home and abroad, combines their respective advantages, and on the basis of a large amount of previous work, studies the formation problem of the discrete-time multi-agent system in the two cases of communication time delay and no communication time delay. The networked predictive control method actively compensates the communication time lag, based on the consensus protocol of the multi-agent system, optimizes its deformation, designs the formation control protocol, and gives the multi-agent system to form a certain formation, such as: speed, relative Displacement, etc. reach a consistent criterion.

本发明实施例中,一种离散多智能体系统的编队控制方法,所述方法包括以下步骤:In an embodiment of the present invention, a formation control method of a discrete multi-agent system, the method includes the following steps:

步骤(1),利用图论的知识描述智能体之间的通信关系;Step (1), using the knowledge of graph theory to describe the communication relationship between agents;

步骤(2),用网络化预测控制方法,主动补偿通讯时滞;Step (2), using the network predictive control method to actively compensate the communication time lag;

步骤(3),提出离散多智能体系统的分布式编队控制协议的设计方法;Step (3), propose the design method of the distributed formation control protocol of discrete multi-agent system;

步骤(4),利用矩阵论和Lyapunov稳定性理论分析多智能体系统的一致性,并在此基础上实现多智能体系统的编队控制;Step (4), using matrix theory and Lyapunov stability theory to analyze the consistency of the multi-agent system, and on this basis to realize the formation control of the multi-agent system;

步骤(5),用MATLAB进行数值仿真,验证理论结果的有效性。In step (5), use MATLAB to carry out numerical simulation to verify the validity of the theoretical results.

考虑异构系统,此异构系统由一阶、二阶动力学模型混合而成,若N个智能体包含m个一阶个体,n-m个二阶个体,则动力学模型描述如下:Considering a heterogeneous system, this heterogeneous system is composed of a mixture of first-order and second-order dynamic models. If N agents contain m first-order individuals and n-m second-order individuals, the dynamic model is described as follows:

一阶动力学模型:First-order kinetic model:

xi(t+1)=xi(t)+Tui(t)i=1,2,…,m,x i (t+1)= xi (t)+Tu i (t)i=1,2,...,m,

二阶动力学模型:Second-order kinetic model:

xi(t+1)=xi(t)+Tvi(t)i=m+1,m+2,…,N,x i (t+1)= xi (t)+Tv i (t)i=m+1,m+2,...,N,

vi(t+1)=vi(t)+Tui(t)v i (t+1)=v i (t)+Tu i (t)

式中:xi表示智能体i的位移,ui表示智能体i的控制输入,vi表示智能体i的速度;t为离散时刻,T为采样周。假设智能体之间的通讯网络存在定常时滞τ,其中,τ>0是己知的常数。In the formula: x i represents the displacement of agent i, u i represents the control input of agent i, v i represents the velocity of agent i; t is the discrete time, and T is the sampling cycle. Assume that there is a constant time delay τ in the communication network between agents, where τ>0 is a known constant.

1)无通信时滞的离散时间异构多智能体系统的编队控制问题。在多智能体的位移状态不可测输出可测的情况下,提出具有状态反馈的控制协议,最终通过数学推导,论证实现多智能体的编队控制(最终状态位移、速度趋于一致),通过数值仿真来说明理论结果的有效性。2)具有相同定常通信时滞的离散时间异构多智能体系统的编队控制问题。当智能体状态不可测且具有定常通讯时滞时,基于网络化的预测控制方法,提出具有状态反馈的控制协议,最终通过数学推导,论证实现多智能体的编队控制(最终状态位移、速度趋于一致),用数值仿真结果证明理论结果的有效性。1) Formation control problem of discrete-time heterogeneous multi-agent systems without communication delay. In the case where the displacement state of the multi-agent is not measurable and the output is measurable, a control protocol with state feedback is proposed, and finally through mathematical derivation, it is demonstrated that the formation control of the multi-agent (the final state displacement and speed tend to be consistent) is realized through mathematical derivation. Simulations are performed to illustrate the validity of the theoretical results. 2) Formation control problem of discrete-time heterogeneous multi-agent systems with the same constant communication delay. When the state of the agent is unpredictable and has a constant communication time delay, based on the networked predictive control method, a control protocol with state feedback is proposed, and finally through mathematical derivation, the realization of multi-agent formation control (final state displacement, velocity trend) is demonstrated. In agreement), the numerical simulation results are used to prove the effectiveness of the theoretical results.

以上的仅是本发明的优选实施方式,应当指出,对于本领域的技术人员来说,在不脱离本发明构思的前提下,还可以作出若干变形和改进,这些也应该视为本发明的保护范围,这些都不会影响本发明实施的效果和专利的实用性。The above are only preferred embodiments of the present invention, and it should be pointed out that for those skilled in the art, some modifications and improvements can be made without departing from the concept of the present invention, and these should also be regarded as protection of the present invention. None of these will affect the effect of implementing the present invention and the practicability of the patent.

Claims (3)

1. a kind of formation control method of discrete multi-agent system, which is characterized in that the described method comprises the following steps:
Step (1) utilizes the correspondence between the knowledge description intelligent body of graph theory;
Step (2), with networking forecast Control Algorithm, Active Compensation communicates time lag;
Step (3) proposes the design method of the distributed formation control agreement of discrete multi-agent system;
Step (4) analyzes the consistency of multi-agent system using matrix theory and Lyapunov Theory of Stability, and basic herein The upper formation control for realizing multi-agent system;
Step (5) carries out numerical simulation, the validity of proof theory result with MATLAB.
2. the formation control method of discrete multi-agent system according to claim 1, which is characterized in that in step (2) In, permanent time lag τ present in communication network;Wherein, τ>0 is known constant.
3. the formation control method of discrete multi-agent system according to claim 1, which is characterized in that in step (4) In, this system is mixed by single order, second-order dynamic model, if N number of intelligent body includes m single order individual, n-m second order Individual, then kinetic model be described as follows:
Single order kinetic model:
xi(t+1)=xi(t)+Tui(t) i=1,2 ..., m,
Second-order dynamic model:
xi(t+1)=xi(t)+Tvi(t) i=m+1, m+2 ..., N,
vi(t+1)=vi(t)+Tui(t)
In formula:xiIndicate the displacement of intelligent body i, uiIndicate the control input of intelligent body i, viIndicate the speed of intelligent body i;T be from The moment is dissipated, T is sampling week.
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CN110376889A (en) * 2019-07-12 2019-10-25 哈尔滨理工大学 Heterogeneous network multi-agent system with Time-varying time-delays is grouped consistent method
CN110794825A (en) * 2019-08-13 2020-02-14 浙江工业大学 A Formation Control Method for Heterogeneous Stage Robots
CN113050681A (en) * 2021-03-11 2021-06-29 广东工业大学 Singular group system consistency analysis and control method
CN114706359A (en) * 2022-06-06 2022-07-05 齐鲁工业大学 Consistent distributed control method for agricultural multi-agent systems based on sampled data
CN115525061A (en) * 2022-07-05 2022-12-27 中国人民解放军陆军航空兵学院 Multi-unmanned aerial vehicle cooperative control method based on graph theory
CN115993845A (en) * 2023-03-23 2023-04-21 西北工业大学深圳研究院 Coordinated motion planning and formation control method for cluster intelligent system

Citations (8)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
US20040121284A1 (en) * 2002-12-19 2004-06-24 Welter's Co., Ltd. Head brush for a dental fissure cleaning device
WO2010129998A1 (en) * 2009-05-13 2010-11-18 The University Of Sydney A method and system for data analysis and synthesis
CN103869698A (en) * 2012-12-18 2014-06-18 江南大学 Sampling control method of multi-intellectual body system consistency
US20150178624A1 (en) * 2013-12-23 2015-06-25 Samsung Electronics Co., Ltd. Electronic system with prediction mechanism and method of operation thereof
CN104865960A (en) * 2015-04-29 2015-08-26 山东师范大学 Multi-intelligent-body formation control method based on plane
CN105138006A (en) * 2015-07-09 2015-12-09 哈尔滨工程大学 Cooperated tracking control method of time-lag non-linear multi-agent systems
CN106802564A (en) * 2017-03-03 2017-06-06 新奥科技发展有限公司 Multi-agent system and its control method
CN107728471A (en) * 2017-09-01 2018-02-23 南京理工大学 For a kind of packet uniformity control method for mixing heterogeneous multi-agent system

Patent Citations (8)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
US20040121284A1 (en) * 2002-12-19 2004-06-24 Welter's Co., Ltd. Head brush for a dental fissure cleaning device
WO2010129998A1 (en) * 2009-05-13 2010-11-18 The University Of Sydney A method and system for data analysis and synthesis
CN103869698A (en) * 2012-12-18 2014-06-18 江南大学 Sampling control method of multi-intellectual body system consistency
US20150178624A1 (en) * 2013-12-23 2015-06-25 Samsung Electronics Co., Ltd. Electronic system with prediction mechanism and method of operation thereof
CN104865960A (en) * 2015-04-29 2015-08-26 山东师范大学 Multi-intelligent-body formation control method based on plane
CN105138006A (en) * 2015-07-09 2015-12-09 哈尔滨工程大学 Cooperated tracking control method of time-lag non-linear multi-agent systems
CN106802564A (en) * 2017-03-03 2017-06-06 新奥科技发展有限公司 Multi-agent system and its control method
CN107728471A (en) * 2017-09-01 2018-02-23 南京理工大学 For a kind of packet uniformity control method for mixing heterogeneous multi-agent system

Non-Patent Citations (2)

* Cited by examiner, † Cited by third party
Title
CHONG TAN,等: "Consensus of Discrete-Time Linear NetworkedMulti-Agent Systems With Communication Delays", 《IEEE TRANSACTIONS ON AUTOMATIC CONTROL》 *
谭冲,等: "一种离散多智能体系统的编队控制方法一致性问题研究", 《中国博士学位论文全文数据库(电子期刊) 》 *

Cited By (12)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
CN109144018A (en) * 2018-10-26 2019-01-04 黑龙江大学 A kind of not same order hybrid electro systematic collaboration control method and control system
CN109491381A (en) * 2018-11-06 2019-03-19 中国科学技术大学 Multiple mobile robot based on observer adaptively forms into columns tracking and controlling method
CN109491381B (en) * 2018-11-06 2020-10-27 中国科学技术大学 Observer-based multi-mobile-robot self-adaptive formation tracking control method
CN109541944A (en) * 2018-12-20 2019-03-29 哈尔滨理工大学 Discrete networks multi-agent system finite-time control method containing communication delay
CN109799813A (en) * 2018-12-27 2019-05-24 南京理工大学 A kind of implementation method that multiple agent trolley distribution is formed into columns
CN110376889A (en) * 2019-07-12 2019-10-25 哈尔滨理工大学 Heterogeneous network multi-agent system with Time-varying time-delays is grouped consistent method
CN110376889B (en) * 2019-07-12 2022-03-01 哈尔滨理工大学 A Group Consensus Method for Heterogeneous Networked Multi-Agent Systems with Time-varying Delays
CN110794825A (en) * 2019-08-13 2020-02-14 浙江工业大学 A Formation Control Method for Heterogeneous Stage Robots
CN113050681A (en) * 2021-03-11 2021-06-29 广东工业大学 Singular group system consistency analysis and control method
CN114706359A (en) * 2022-06-06 2022-07-05 齐鲁工业大学 Consistent distributed control method for agricultural multi-agent systems based on sampled data
CN115525061A (en) * 2022-07-05 2022-12-27 中国人民解放军陆军航空兵学院 Multi-unmanned aerial vehicle cooperative control method based on graph theory
CN115993845A (en) * 2023-03-23 2023-04-21 西北工业大学深圳研究院 Coordinated motion planning and formation control method for cluster intelligent system

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