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PARITY RELATIONS FOR LINEAR DYNAMIC SYSTEMS WITH MULTIPLICATIVE UNCERTAINTIES

机译:具有乘法不确定性的线性动力系统的奇偶关系

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摘要

This paper proposes a methodology for the design of parity relations for dynamical systems with multiplicative uncertainties. Instead of canceling uncertainties following the example of the so-called robust approaches, uncertain parity relations take uncertainties into account as bounded variables. The method is based on the analysis of zonotopes representing set of possible behaviors. The proposed parity relations design method applies to any uncertain linear system assuming that it is regularly observable. It requires very little computation time: this approach comes down to compute and check linear inequalities at each sample time.
机译:本文提出了一种具有不确定性的动力学系统奇偶关系设计方法。代替遵循所谓的鲁棒方法的例子消除不确定性,不确定的奇偶关系将不确定性作为有界变量考虑在内。该方法基于代表一组可能行为的区域同位素分析。假设奇偶关系设计方法是可定期观测的,则它适用于任何不确定的线性系统。它需要很少的计算时间:这种方法归结为在每个采样时间计算和检查线性不等式。

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