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Discrete-Time Linear Distributed Tracking Protocols for Nonlinearly Interconnected Multiagent Systems

机译:非线性互连多主体系统的离散时间线性分布跟踪协议

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Centralized and decentralized strategies have been widely used to control large-scale systems in which, by definition, subsystems are physically coupled to each others. In the former case, a powerful central processor is required to collect and process all subsystem's information, and generate the control commands. In the latter approach, the knowledge about physical interconnection is used to design a set of decentralized low-dimension controllers to be implemented locally around each subsystem. Motivated by the technological improvements in the embedded systems and theoretical advances in the distributed consensus of multiagent systems, we investigate a reference tracking problem for large-scale systems with partially known dynamics in which each subsystem has appropriate sensing, communication, and computation capabilities. We consider three modeling scenarios where the multiagent system is built by first-, second-, or mixed first- and second-order interconnected agents. By approximating the interconnected system dynamics, we develop a discrete-time domain framework for designing fixed and static communication topologies for the considered interconnected systems without local control implementations. For each modeling scenario, we characterize a sufficient condition on the sampling time interval in order to ensure the robust exponential tracking and obtain the guaranteed bounds on the convergence rate and quadratic cost function. We also comment on the discrete-time scenario compared to the equivalent continuous-time results.
机译:集中式和分散式策略已被广泛用于控制大型系统,根据定义,子系统在物理上彼此耦合。在前一种情况下,需要功能强大的中央处理器来收集和处理所有子系统的信息,并生成控制命令。在后一种方法中,有关物理互连的知识用于设计一组分散的低维控制器,这些控制器将在每个子系统周围本地实现。受嵌入式系统技术的进步和多智能体系统的分布式共识的理论进步的激励,我们研究了具有部分已知动态的大型系统的参考跟踪问题,其中每个子系统都具有适当的感测,通信和计算能力。我们考虑三种建模方案,其中多代理系统是由一阶,二阶或混合的一阶和二阶互连代理构建的。通过近似互连系统的动力学,我们开发了一个离散时域框架,用于为考虑的互连系统设计固定和静态通信拓扑,而无需本地控制实现。对于每种建模方案,我们在采样时间间隔上刻画一个充分条件,以确保鲁棒的指数跟踪并获得收敛速度和二次成本函数的有保证的边界。与等效的连续时间结果相比,我们还对离散时间方案进行了评论。

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