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Improved synthesis conditions for mixed H-2/H-infinity gain-scheduling control subject to uncertain scheduling parameters

机译:改善混合H-2 / H-Infinity增益调度控制的合成条件,以不确定的调度参数

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摘要

The vast majority of the existing work in gain-scheduling (GS) control literature assumes perfect knowledge of scheduling parameters. Generally, this assumption is not realistic since for practical control applications measurement noises are unavoidable. In this paper, novel synthesis conditions are derived to synthesise robust GS controllers with mixed H-2/H-infinity performance subject to uncertain scheduling parameters. The conditions are formulated in terms of parameterised bilinear matrix inequalities (PBMIs) that depend on varying parameters inside multi-simplex domain. The conditions provide practical GS controllers independent of the derivatives of scheduling parameters. That is, the designed controllers are feasible for implementation. Since bilinear matrix inequality problems are intractable, an iterative PBMI algorithm is developed to solve the developed synthesis conditions. By the virtue of this algorithm, conservativeness reduction is achieved with few iterations. Examples are presented to illustrate the effectiveness of the developed conditions. Compared to other design methods from literature, the developed conditions achieve better performance.
机译:由于增益调度(GS)控制文献中的绝大多数现有工作假设了对调度参数的完美了解。通常,这种假设是不逼真的,因为对于实际控制应用,测量噪声是不可避免的。在本文中,推导出新的合成条件,以合成具有混合的H-2 / H-Infinity性能的鲁棒GS控制器,经受不确定的调度参数。根据参数化的双线性矩阵不等式(PBMI)来制定条件,这取决于多单简单域内的不同参数。条件提供实用的GS控制器,与调度参数的衍生物无关。也就是说,设计的控制器是可行的。由于双线性矩阵不等式问题是棘手的,因此开发了一种迭代的PBMI算法来解决开发的合成条件。通过这种算法的德形,通过很少的迭代来实现保守减少。提出了示例以说明所发育条件的有效性。与文献中的其他设计方法相比,发达的条件实现了更好的性能。

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