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Adjoint operator-based isomorphism realisation and control design for non-linear systems

机译:非线性系统中基于伴随算子的同构实现与控制设计

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摘要

In this study, a realisation to robust right coprime factorisation and robust stability of non-linear systems with unknown bounded perturbations are investigated based on inner product of Hilbert spaces. In detail, first, a feasible framework based on inner product is proposed to study robust right factorisation of the perturbed non-linear systems, which provides fundamental for factorising the systems and guaranteeing robust stability. Second, a condition based on adjoint operators of Hilbert spaces is given for the non-linear systems with unknown bounded perturbations, according to which a compensator is designed and meanwhile eliminates difficulties in obtaining internal signal of the perturbed non-linear systems. After that, a realisable design scheme on robust stability is given based on the designed controller and the unimordular property. According to the proposed robust design scheme, the non-linear systems with unknown bounded perturbations can be handled precisely and effectively. Finally, a simulation example is given to confirm the effectiveness of the proposed methods.
机译:在这项研究中,基于希尔伯特空间的内积,研究了具有未知界摄动的非线性系统的鲁棒右互素分解和鲁棒稳定性的实现。详细地,首先,提出了一种基于内积的可行框架来研究非线性系统的鲁棒右因子分解,这为分解系统和保证鲁棒稳定性提供了基础。其次,针对具有有限界扰动的非线性系统,给出了基于希尔伯特空间的伴随算子的条件,据此设计了补偿器,同时消除了获得扰动非线性系统内部信号的困难。然后,基于设计的控制器和非常规特性,给出了一种鲁棒稳定性的可实现设计方案。根据提出的鲁棒设计方案,可以精确有效地处理具有未知边界扰动的非线性系统。最后,给出了一个仿真实例,验证了所提方法的有效性。

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