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Conditions for saddle-point equilibria in output-feedback MPC with MHE

机译:具有MHE的输出反馈MPC的鞍点平衡条件

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A new method for solving output-feedback model predictive control (MPC) and moving horizon estimation (MHE) problems simultaneously as a single min-max optimization problem was recently proposed. This method allows for stability analysis of the joint output-feedback control and estimation problem. In fact, under the main assumption that a saddle-point solution exists for the min-max optimization problem as well as standard observability and controllability assumptions, practical stability can be established in the presence of noise and disturbances. In this paper we derive sufficient conditions for the existence of a saddle-point solution to this min-max optimization problem. For the specialized linear-quadratic case, we show that a saddle-point solution exists if the system is observable and weights in the cost function are chosen appropriately. A numerical example is given to illustrate the effectiveness of this combined control and estimation approach.
机译:最近,提出了一种解决输出反馈模型预测控制(MPC)和移动视界估计(MHE)问题的新方法,作为单个最小-最大优化问题。这种方法可以对联合输出反馈控制和估计问题进行稳定性分析。实际上,在存在最小-最大优化问题的鞍点解以及标准可观察性和可控制性假设的主要假设下,可以在存在噪声和干扰的情况下建立实际的稳定性。在本文中,我们为这个最小-最大优化问题的鞍点解的存在导出了充分的条件。对于专门线性二次情况下,我们表明,如果系统观察到的,在成本函数中的权重选择适当的鞍点溶液存在。数值例子说明了这种组合控制和估计方法的有效性。

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