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Distributed linear–quadratic regulator control for discrete-time multi-agent systems

机译:离散多主体系统的分布式线性-二次调节器控制

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This study will investigate the distributed linear quadratic (LQ) control problem for discrete identical uncoupled multi-agent systems with a global performance index coupling the behaviour of the multiple agents. An existence condition to the optimal distributed LQ controller is given first. In general, such condition can be checked by solving a discrete algebraic Riccati equation through a numerical method. When the condition fails to hold, a suboptimal distributed controller design method is proposed for a class of LQ performance. The solution can be obtained by solving two local algebraic Riccati equations whose dimension is the same as a single agent. The stability condition is given in terms of the spectrum of a matrix representing the desired sparsity pattern of the distributed controller. Comparing to the centralised control, the computation and communication complexity is much lesser. Finally, the suboptimality is parameterised, and can be measured by solving a Lyapunov equation.
机译:这项研究将研究具有相同性能的全局性能指标的离散相同非耦合多智能体系统的分布式线性二次(LQ)控制问题。首先给出了最优分布式LQ控制器的存在条件。通常,可以通过使用数值方法求解离散代数Riccati方程来检查这种条件。当条件不能满足时,针对一类LQ性能提出了次优的分布式控制器设计方法。该解决方案可以通过求解两个局部代数Riccati方程来获得,这些方程的维数与单个代理相同。稳定性条件是根据表示分布式控制器所需稀疏模式的矩阵频谱给出的。与集中控制相比,计算和通信复杂度要低得多。最后,对次优进行参数化,并可以通过求解Lyapunov方程进行测量。

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