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On bounds of Input-Output systems. Reachability set determination and polyhedral constraints verification

机译:输入输出系统的界限。可达性设定确定和多面体约束验证

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In this paper some results about constrained Input-Output systems are presented. The considered framework is the Callier-Desoer Class of convolution systems, which covers both finite dimensional systems and infinite dimensional ones such as systems with time delays. Based on bounds calculus for the input-output gain of the convolution kernel, and convex sets properties, a characterization of the output reachable set is first presented. Necessary and sufficient conditions are then derived to warrant the constraints meeting, and some invariance properties, when the system is subject to polyhedral constraints on both its inputs and outputs. A numerical example is given to illustrate the proposed approach on a time delayed system.
机译:本文提出了一些关于约束的输入输出系统的结果。考虑的框架是卷积系统的呼叫者类卷积系统,其涵盖了有限维系统和无限尺寸的尺寸等级,例如具有时间延迟的系统。基于卷积核的输入输出增益的绑定演算,并首先呈现输出可达集合的表征。然后导出必要和充分的条件,以便根据其输入和输出的多面体约束,保证约束会议和一些不变性属性。给出了数值示例以说明在延迟系统上提出的方法。

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