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Distributed Linear Quadratic Regulator for the Synthesis of a Separable Terminal Cost for Distributed Model Predictive Control

机译:分布式线性二次调节器,用于合成分布式模型预测控制的可分离终端成本

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In distributed model predictive control the global optimization problem is split into simpler problems through the use of decomposition methods. To enable such a decomposition, the problem is required to be separable, a property which is in general fulfilled when dealing with networks of dynamically coupled systems. The standard linear quadratic regulator used to provide stability through a terminal cost function, however, destroys the problem's inherent structure and can therefore not be directly employed. In this paper an alternative suboptimal design providing both a stabilizing terminal cost function which preserves the network structure and a nominal distributed control law for the unconstrained system is presented. The proposed iterative algorithm is based on the standard Riccati iteration and on semidefinite programming. The global synthesis problem is itself amenable to distributed optimization and can hence be executed online. The controllers can therefore easily adapt to general network changes enabling full Plug&Play capabilities. The implemented method is tested numerically on a chain of inverted penduli network.
机译:在分布式模型预测控制中,通过使用分解方法,全局优化问题被分成更简单的问题。为了实现这样的分解,问题是可分离的,该属性在处理动态耦合系统的网络时普遍满足。然而,用于通过终端成本函数提供稳定性的标准线性二次调节器破坏了问题的固有结构,因此不能直接采用。在本文中,提供了一种提供稳定终端成本函数的替代次优设计,其介绍了保留网络结构的稳定终端成本函数和用于无约束系统的标称分布式控制法。所提出的迭代算法基于标准的Riccati迭代和SemideFinite编程。全局综合问题本身就是分布式优化,因此可以在线执行。因此,控制器可以轻松适应一般网络变化,实现完整的即插即用功能。实现的方法在数字上在倒立的Penduli网络链上进行测试。

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