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On stabilizability of switched differential algebraic equations

机译:开关差分代数方程的稳定性

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This paper considers stabilizability of switched differential algebraic equations (DAEs). We first introduce the notion of interval stabilizability and show that under a certain uniformity assumption, stabilizability can be concluded from interval stabilizability. A geometric approach is taken to find necessary and sufficient conditions for interval stabilizability. This geometric approach can also be utilized to derive a novel characterization of controllability.
机译:本文考虑了切换差分代数方程(Daes)的稳定性。我们首先介绍间隔稳定性的概念,并表明在某种均匀性假设下,可以从间隔稳定性结束稳定性。采用几何方法来找到间隔稳定性的必要和充分条件。这种几何方法也可以用于导出可控性的新颖表征。

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