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Stable MPC with reduced representation for linear systems with multiple input delays

机译:稳定的MPC,减少了具有多个输入延迟的线性系统的表示

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It is well known that MPC recursive feasibility and asymptotic stability is related to the so called stabilizing elements, namely: (i) terminal cost, (ii) terminal stabilizing control law, and terminal constraint. For systems with multiple delays, it is commonly used an augmented representation, which avoid the use of input delays. However, although the augmented description permits an easy inclusion of the stabilizing elements, the control problem dimension could be prohibitively enlarged (mainly from a computational point of view). In this paper it is shown that a stable MPC with enlarged domain of attraction can be easily applied to control open-loop stable systems with multiple input delays by considering the original (reduced) representation. Stabilizing conditions are presented and a modified cost function is proposed in order to avoid the augmented representation. A simulation example is presented to illustrate the simplicity of the proposed approach.
机译:众所周知,MPC递归可行性和渐近稳定性与所谓的稳定元件有关,即:(i)终端成本,(ii)终端稳定控制定律和终端约束。对于具有多个延迟的系统,通常使用增强表示,避免使用输入延迟。然而,尽管增强的描述允许容易地包含稳定元件,但是控制问题尺寸可能会被抑制(主要来自计算观点)。在本文中,示出通过考虑原始(减小)表示,可以容易地应用具有扩大的吸引域的稳定MPC,以控制具有多个输入延迟的开环稳定系统。提出了稳定条件,提出了修改的成本函数,以避免增强的代表性。提出了一种模拟示例以说明所提出的方法的简单性。

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