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H/sup /spl infin// optimal and suboptimal controllers for infinite dimensional SISO plants

机译:H / sup / spl infin //无限维SISO工厂的最优和次优控制器

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This paper presents a simple formula for H/sup /spl infin// optimal and suboptimal controllers for unstable SISO distributed plants, with rational weighting functions. The controller is expressed in terms of i) inner and outer parts of the plant, ii) a finite dimensional spectral factor obtained from the weighting functions, and iii) a rational function satisfying certain interpolation conditions. Under certain genericity assumptions, this rational function is of dimension less than or equal to n/sub 1/+l-1 (n/sub 1/+l in the suboptimal case), where l is the number of unstable poles of the plant and n/sub 1/ is the order of the sensitivity weighting function. There are 2(n/sub 1/+l) (2(n/sub 1/+l+1) in the suboptimal case) linear equations, which determine this rational function. These linear equations can be written directly from the structure of the controller.
机译:本文提出了一个具有合理加权函数的H / sup / spl infin //用于不稳定SISO分布式工厂的最优和次优控制器的简单公式。控制器表示为:i)植物的内部和外部,ii)从加权函数获得的有限维频谱因子,和iii)满足某些插值条件的有理函数。在某些一般性假设下,该有理函数的维数小于或等于n / sub 1 / + l-1(在次优情况下为n / sub 1 / + 1),其中l是植物的不稳定极数n / sub 1 /是灵敏度加权函数的阶数。有2(n / sub 1 / + 1)(在次优情况下为2(n / sub 1 / + 1))线性方程式,它确定了这个有理函数。这些线性方程可以直接从控制器的结构编写。

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