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A design method for diagonalizing stable filtered inverse systems for nonlinear systems

机译:对角化非线性系统稳定滤波逆系统的一种设计方法

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This paper considers a design method for diagonalizing stable filtered inverse systems for non-linear systems, which reproduce the input signal to the system approximately. The inverse system must be stable in practical applications. It is well known that the inverse system for linear systems is unstable if the system has invariant zeros in the right half plane. Yamada and Watanabe presented a state space design method of stable filtered inverse systems for strictly proper linear systems with some right half plane invariant zeros. However, the series connected system with the system and filtered inverse system is not always diagonal rational function. Yamada and Ki-noshita proposed a design method for stable filtered inverse systems such that the series connected system with the system and filtered inverse system is not always diagonal rational function. However a design method for stable filtered inverse systems for nonlinear systems has not been considered yet. The purpose of this paper is to propose a design method for stable filtered inverse systems for nonlinear systems such that the series connected system with the system and stable filtered inverse system is a diagonal function. We construct preliminary the filtered inverse system by usual method and factorize the filtered inverse systems to several subsystems. The stable filtered inverse system is obtained using observer design for subsystems of the filtered inverse system.
机译:本文考虑了一种将非线性系统的稳定滤波逆系统对角化的设计方法,该方法近似地将输入信号再现给系统。逆系统在实际应用中必须稳定。众所周知,如果线性系统的逆系统在右半平面中具有不变的零,则该系统是不稳定的。 Yamada和Watanabe提出了一种状态滤波设计方法,该方法用于带有一些右半平面不变零的严格正确线性系统的稳定滤波逆系统。但是,串联系统与滤波逆系统并非总是对角有理函数。 Yamada和Ki-noshita提出了一种用于稳定滤波逆系统的设计方法,使得与系统和滤波逆系统的串联系统并不总是对角有理函数。但是,尚未考虑用于非线性系统的稳定滤波逆系统的设计方法。本文的目的是提出一种用于非线性系统的稳定滤波逆系统的设计方法,使得具有该系统和稳定滤波逆系统的串联系统是对角函数。我们通过常规方法初步构建了滤波后的逆系统,并将滤波后的逆系统分解为几个子系统。稳定的滤波逆系统是使用观察者设计的滤波逆系统子系统获得的。

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